If you want to clear your basics you can go through this, it is helpful in preparation of competitive exams, because the setup of question are according to competitive exams.
This document defines key terms used in profit and loss calculations such as cost price, selling price, profit, loss, profit percentage, loss percentage, and how to calculate profit, selling price when given cost price and profit percentage. It also defines marked price, mark up percentage, how to calculate marked price from cost price and mark up percentage. Finally, it defines discount, discount percentage and how to calculate selling price when given marked price and discount percentage.
The document discusses concepts related to profit and loss calculations in business. It defines key terms like cost price, selling price, profit, loss, trade discount, cash discount, commission, and brokerage. It provides formulas to calculate profit, loss, cost price, selling price, and trade discount. Several examples are given to demonstrate calculating profit/loss percentages, finding cost price when selling price is given, determining selling price for a given profit percentage, and other profit and loss word problems.
1. The agent earns a 12% commission on sales up to Rs. 25,000 and a 15% commission on any sales exceeding Rs. 25,000.
2. The agent's total sales for the month were Rs. 67,000.
3. To calculate the commission: the commission on the first Rs. 25,000 of sales is 12% of Rs. 25,000; the commission on sales exceeding Rs. 25,000 is 15% of Rs. 67,000 - Rs. 25,000.
This document defines key terms related to profit and loss such as cost price, selling price, profit, loss, marked price, and discount. It also provides formulas to calculate profit/loss percentage, selling price given cost price and profit/loss percentage, cost price given selling price and profit/loss percentage, discount amount and percentage. Important notes state that selling price is 112% of cost price for 12% gain and 80% of cost price for 20% loss. Sample problems demonstrate applying the formulas and concepts to calculate profit percentage in different scenarios.
1) Ramesh bought a cupboard for Rs 560 and sold it for Rs 667, making a profit of Rs 107.
2) The document discusses cost price (amount paid to purchase an item) and selling price (amount received from selling the item). If selling price is greater than cost price, a profit is made by the difference of the two amounts. If cost price is greater than selling price, a loss results.
3) Examples are provided to demonstrate how to calculate profit by taking the selling price minus the cost price, and loss by taking the cost price minus the selling price.
This document contains notes on profit and loss concepts for a shopkeeper. It defines key terms like cost price, selling price, profit, loss, and overhead expenses. It provides formulas to calculate profit, loss, percentage profit and loss. Examples are given to demonstrate calculating profit/loss from given cost price and selling price. Ratios are used to find cost price when other values are given.
Mr. Patil started a poultry business with 102 birds with an initial investment of Rs. 5,000. In the first month, 7 birds died and expenses totaled Rs. 2,040. With 95 remaining birds averaging 1.8 kg each and selling at Rs. 15/kg, sales totaled Rs. 2,565. By subtracting expenses from sales, Mr. Patil made a profit of Rs. 525 in the first month. In a second scenario where 40 birds died instead of 7, students are assigned to recalculate the profit or loss.
The document discusses discounts and commissions. It provides examples of calculating discounts when the discount amount or percentage is given. It defines discount as the difference between the marked price and lowered selling price. The rate of discount given as a percentage of the original price is called the discount percent. Examples show how to calculate discount and selling price when the marked price, discount percent, or discount amount is known using the formulas: Discount = Marked Price x Discount Percent and Discount = Marked Price - Selling Price.
This document defines key terms used in profit and loss calculations such as cost price, selling price, profit, loss, profit percentage, loss percentage, and how to calculate profit, selling price when given cost price and profit percentage. It also defines marked price, mark up percentage, how to calculate marked price from cost price and mark up percentage. Finally, it defines discount, discount percentage and how to calculate selling price when given marked price and discount percentage.
The document discusses concepts related to profit and loss calculations in business. It defines key terms like cost price, selling price, profit, loss, trade discount, cash discount, commission, and brokerage. It provides formulas to calculate profit, loss, cost price, selling price, and trade discount. Several examples are given to demonstrate calculating profit/loss percentages, finding cost price when selling price is given, determining selling price for a given profit percentage, and other profit and loss word problems.
1. The agent earns a 12% commission on sales up to Rs. 25,000 and a 15% commission on any sales exceeding Rs. 25,000.
2. The agent's total sales for the month were Rs. 67,000.
3. To calculate the commission: the commission on the first Rs. 25,000 of sales is 12% of Rs. 25,000; the commission on sales exceeding Rs. 25,000 is 15% of Rs. 67,000 - Rs. 25,000.
This document defines key terms related to profit and loss such as cost price, selling price, profit, loss, marked price, and discount. It also provides formulas to calculate profit/loss percentage, selling price given cost price and profit/loss percentage, cost price given selling price and profit/loss percentage, discount amount and percentage. Important notes state that selling price is 112% of cost price for 12% gain and 80% of cost price for 20% loss. Sample problems demonstrate applying the formulas and concepts to calculate profit percentage in different scenarios.
1) Ramesh bought a cupboard for Rs 560 and sold it for Rs 667, making a profit of Rs 107.
2) The document discusses cost price (amount paid to purchase an item) and selling price (amount received from selling the item). If selling price is greater than cost price, a profit is made by the difference of the two amounts. If cost price is greater than selling price, a loss results.
3) Examples are provided to demonstrate how to calculate profit by taking the selling price minus the cost price, and loss by taking the cost price minus the selling price.
This document contains notes on profit and loss concepts for a shopkeeper. It defines key terms like cost price, selling price, profit, loss, and overhead expenses. It provides formulas to calculate profit, loss, percentage profit and loss. Examples are given to demonstrate calculating profit/loss from given cost price and selling price. Ratios are used to find cost price when other values are given.
Mr. Patil started a poultry business with 102 birds with an initial investment of Rs. 5,000. In the first month, 7 birds died and expenses totaled Rs. 2,040. With 95 remaining birds averaging 1.8 kg each and selling at Rs. 15/kg, sales totaled Rs. 2,565. By subtracting expenses from sales, Mr. Patil made a profit of Rs. 525 in the first month. In a second scenario where 40 birds died instead of 7, students are assigned to recalculate the profit or loss.
The document discusses discounts and commissions. It provides examples of calculating discounts when the discount amount or percentage is given. It defines discount as the difference between the marked price and lowered selling price. The rate of discount given as a percentage of the original price is called the discount percent. Examples show how to calculate discount and selling price when the marked price, discount percent, or discount amount is known using the formulas: Discount = Marked Price x Discount Percent and Discount = Marked Price - Selling Price.
This document provides information on calculating percentages. It defines what a percentage is as a fraction of 100 and explains how to calculate percentages using a simple formula. An example is provided to demonstrate calculating the percentage of different types of fruits in a basket containing a total of 20 fruits. The percentages are calculated by taking the number of fruits of each type, dividing by the total number of fruits, and multiplying by 100. The document also shows how to calculate percentages when given the percentage, whole, or part.
This document discusses profit, loss, cost price, selling price, and formulas to calculate profit, loss, and percentages. It defines key terms like profit, loss, cost price, selling price, and marked price. It provides formulas to calculate profit/loss, profit/loss percentages, and tricks to solve math problems involving gain and loss. It includes examples calculating profit/loss for a shopkeeper selling apples and finding the selling price of a fan sold at a loss. It also shows finding the marked price of a pen using the discount percentage.
This document discusses key concepts related to percentages, profit, loss, and discounts. It provides examples of calculating percentages of quantities, converting fractions to percentages, and percentages to decimals. It also demonstrates how to calculate profit and loss amounts based on cost price and selling price. Examples are given for calculating profit percentage, loss percentage, and determining selling price given cost price and profit percentage. The document also defines discounts and provides an example of calculating the actual cost of an article to a dealer given the marked price, discount percentage, and profit percentage made.
This document defines decimals, fractions, and percents and provides steps for converting between them. Decimals are numbers with a decimal point, fractions show parts of a whole, and percents express amounts out of 100. To convert a fraction to a decimal, divide the numerator by the denominator. To convert a fraction to a percent, change it to a decimal then multiply by 100. Converting between other forms follows similar steps of changing the number to an equivalent decimal or percent value.
The document discusses ratios and comparing quantities. It states that ratios are used to compare two quantities of the same kind and unit, by expressing their relative magnitudes as a fraction. Ratios must have the same units. Examples are provided to demonstrate how to set up and compare ratios, including converting units to the same type before setting up the ratio. Equivalent ratios that represent proportions are also discussed.
The document discusses various methods for comparing quantities using ratios, percentages, and proportions. It explains how to calculate and convert between ratios, equivalent ratios, percentages, fractions, decimals, and more. It also covers topics like simple interest, profit/loss percentages, cost price vs. selling price, and how to calculate amounts if certain variables are given.
This document provides information about percentages including definitions, ways to express parts of a whole as fractions, decimals, percentages or ratios. It gives examples of calculating percentages of quantities, finding percentages of totals, percentage increase and decrease. It discusses percentage change and problems involving population growth/decline rates and depreciation rates. Finally, it presents some example problems involving percentages applied to prices, profits/losses and revenues.
This document provides information and examples for working with percentages and discounts. It covers converting between fractions, decimals, and percentages; finding percentages of quantities; calculating profit and loss; reversing percentages to find original values; and writing quantities as percentages of others. Examples are provided for each topic without and with a calculator. The next session will cover working with ratios.
quantitative aptitude, maths
applicable to
Common Aptitude Test (CAT)
Bank Competitive Exam
UPSC Competitive Exams
SSC Competitive Exams
Defence Competitive Exams
L.I.C/ G. I.C Competitive Exams
Railway Competitive Exam
University Grants Commission (UGC)
Career Aptitude Test (IT Companies) and etc.
The document discusses ratios, proportions, and scale drawings. It begins by defining a ratio as a comparison of two or more quantities without units. Ratios can be written in different forms such as a:b or a to b. A proportion is an equation stating that one ratio is equal to another. Direct proportion means that as one quantity increases, the other also increases by the same factor. Inverse proportion means that as one quantity increases, the other decreases. Scale drawings use a scale ratio to show the relationship between an object's depicted size and its actual size. Examples are provided to demonstrate calculating ratios, proportions, direct and inverse proportions, and using scale ratios.
This document discusses percentages and percent problems. It defines a percentage as a fraction with a denominator of 100. Percentages make it easy to compare quantities. A percent problem has three parts: the amount, the base, and the percent. The amount is part of the whole (base). The percent expresses the ratio of the amount to the base as a percentage. The document provides examples and exercises for identifying these parts and calculating unknown values in percent problems using the formula: Percent = Amount/Base x 100.
Students learn to define and identify linear equations. They also learn the definition of Standard Form of a linear equation.
Students also learn to graph linear equations using x and y intercepts.
The document discusses differentiation and its history. It was independently developed in the 17th century by Isaac Newton and Gottfried Leibniz. Differentiation allows the calculation of instantaneous rates of change and is used in many areas including mathematics, physics, engineering and more. Key concepts covered include calculating speed, estimating instantaneous rates of change, the rules for differentiation, and differentiation of expressions with multiple terms.
A commission is a fee paid to a salesperson, usually a percentage of the total sales. The commission rate is multiplied by the total sales to calculate the commission amount. Some salespeople also receive a base salary in addition to their commission. To calculate total pay, you add the commission and salary amounts. You can also work backwards to find the commission rate, total sales, or selling price given any two of the variables.
The document explains the BODMAS rule, which establishes the order of operations in math problems. It states that BODMAS is an acronym that represents the order: Brackets, Orders (exponents), Division, Multiplication, Addition, Subtraction. An example problem is worked through step-by-step to demonstrate how applying the BODMAS rule determines the correct order to evaluate the terms. Additional practice problems are provided and it concludes that the BODMAS rule is helpful for solving various math homework problems.
This document discusses two methods but provides no details about them. It appears to be comparing Method I and Method II but no information is given about what each method entails or their differences. The document does not contain enough information to summarize in 3 sentences or less.
The document discusses equations and how to solve them. It defines an equation as a statement where two algebraic expressions are equal. It also defines a linear equation as one involving only one variable.
It then lists the four properties of equations: adding/subtracting the same quantity to both sides, multiplying/dividing both sides by the same quantity.
Next, it provides examples of how to solve different types of equations (those involving addition, subtraction, multiplication, or division of the variable) using both the traditional method of operations and the shortcut method of transposing terms.
Finally, it gives examples of solving equations with variables on both sides, word problems involving equations, and equations from applied contexts like age.
1) The document defines an angle as being formed by two rays with a common endpoint called the vertex. Angles can have points in their interior, exterior, or on the angle.
2) There are three main ways to name an angle: using three points with the vertex in the middle, using just the vertex point when it is the only angle with that vertex, or using a number within the angle.
3) There are four types of angles: acute, right, obtuse, and straight. Angles are measured in degrees with a full circle being 360 degrees.
Miss Tami bought a shirt for Rp 50,000 and sold it for Rp 75,000, making a profit. Miss Tina's shirt was broken so she sold it for Rp 40,000, at a loss since she bought it for Rp 50,000. The document also defines profit as a selling price higher than the buying price, and loss as a lower selling price. It provides formulas to calculate profit/loss amounts and percentages. As an example, it says Mrs. Eka bought a dozen pens for Rp 18,000 and sold each for Rp 2,250, so she would make a profit or loss based on the totals.
Statement of Profit & Loss and Notes_Revised Schedule VIBisworanjan Sutar
The document appears to be a presentation on the revised Schedule VI format for financial statements in India. It discusses some of the key changes and improvements in the revised format compared to the previous format, such as being more aligned with accounting standards and industry requirements, having a flexible structure, and being compatible with international standards to allow for convergence. It also provides an overview of some of the additional disclosure requirements for items in the statement of profit and loss and balance sheet as well as the significant accounting policies and notes.
This document provides information on calculating percentages. It defines what a percentage is as a fraction of 100 and explains how to calculate percentages using a simple formula. An example is provided to demonstrate calculating the percentage of different types of fruits in a basket containing a total of 20 fruits. The percentages are calculated by taking the number of fruits of each type, dividing by the total number of fruits, and multiplying by 100. The document also shows how to calculate percentages when given the percentage, whole, or part.
This document discusses profit, loss, cost price, selling price, and formulas to calculate profit, loss, and percentages. It defines key terms like profit, loss, cost price, selling price, and marked price. It provides formulas to calculate profit/loss, profit/loss percentages, and tricks to solve math problems involving gain and loss. It includes examples calculating profit/loss for a shopkeeper selling apples and finding the selling price of a fan sold at a loss. It also shows finding the marked price of a pen using the discount percentage.
This document discusses key concepts related to percentages, profit, loss, and discounts. It provides examples of calculating percentages of quantities, converting fractions to percentages, and percentages to decimals. It also demonstrates how to calculate profit and loss amounts based on cost price and selling price. Examples are given for calculating profit percentage, loss percentage, and determining selling price given cost price and profit percentage. The document also defines discounts and provides an example of calculating the actual cost of an article to a dealer given the marked price, discount percentage, and profit percentage made.
This document defines decimals, fractions, and percents and provides steps for converting between them. Decimals are numbers with a decimal point, fractions show parts of a whole, and percents express amounts out of 100. To convert a fraction to a decimal, divide the numerator by the denominator. To convert a fraction to a percent, change it to a decimal then multiply by 100. Converting between other forms follows similar steps of changing the number to an equivalent decimal or percent value.
The document discusses ratios and comparing quantities. It states that ratios are used to compare two quantities of the same kind and unit, by expressing their relative magnitudes as a fraction. Ratios must have the same units. Examples are provided to demonstrate how to set up and compare ratios, including converting units to the same type before setting up the ratio. Equivalent ratios that represent proportions are also discussed.
The document discusses various methods for comparing quantities using ratios, percentages, and proportions. It explains how to calculate and convert between ratios, equivalent ratios, percentages, fractions, decimals, and more. It also covers topics like simple interest, profit/loss percentages, cost price vs. selling price, and how to calculate amounts if certain variables are given.
This document provides information about percentages including definitions, ways to express parts of a whole as fractions, decimals, percentages or ratios. It gives examples of calculating percentages of quantities, finding percentages of totals, percentage increase and decrease. It discusses percentage change and problems involving population growth/decline rates and depreciation rates. Finally, it presents some example problems involving percentages applied to prices, profits/losses and revenues.
This document provides information and examples for working with percentages and discounts. It covers converting between fractions, decimals, and percentages; finding percentages of quantities; calculating profit and loss; reversing percentages to find original values; and writing quantities as percentages of others. Examples are provided for each topic without and with a calculator. The next session will cover working with ratios.
quantitative aptitude, maths
applicable to
Common Aptitude Test (CAT)
Bank Competitive Exam
UPSC Competitive Exams
SSC Competitive Exams
Defence Competitive Exams
L.I.C/ G. I.C Competitive Exams
Railway Competitive Exam
University Grants Commission (UGC)
Career Aptitude Test (IT Companies) and etc.
The document discusses ratios, proportions, and scale drawings. It begins by defining a ratio as a comparison of two or more quantities without units. Ratios can be written in different forms such as a:b or a to b. A proportion is an equation stating that one ratio is equal to another. Direct proportion means that as one quantity increases, the other also increases by the same factor. Inverse proportion means that as one quantity increases, the other decreases. Scale drawings use a scale ratio to show the relationship between an object's depicted size and its actual size. Examples are provided to demonstrate calculating ratios, proportions, direct and inverse proportions, and using scale ratios.
This document discusses percentages and percent problems. It defines a percentage as a fraction with a denominator of 100. Percentages make it easy to compare quantities. A percent problem has three parts: the amount, the base, and the percent. The amount is part of the whole (base). The percent expresses the ratio of the amount to the base as a percentage. The document provides examples and exercises for identifying these parts and calculating unknown values in percent problems using the formula: Percent = Amount/Base x 100.
Students learn to define and identify linear equations. They also learn the definition of Standard Form of a linear equation.
Students also learn to graph linear equations using x and y intercepts.
The document discusses differentiation and its history. It was independently developed in the 17th century by Isaac Newton and Gottfried Leibniz. Differentiation allows the calculation of instantaneous rates of change and is used in many areas including mathematics, physics, engineering and more. Key concepts covered include calculating speed, estimating instantaneous rates of change, the rules for differentiation, and differentiation of expressions with multiple terms.
A commission is a fee paid to a salesperson, usually a percentage of the total sales. The commission rate is multiplied by the total sales to calculate the commission amount. Some salespeople also receive a base salary in addition to their commission. To calculate total pay, you add the commission and salary amounts. You can also work backwards to find the commission rate, total sales, or selling price given any two of the variables.
The document explains the BODMAS rule, which establishes the order of operations in math problems. It states that BODMAS is an acronym that represents the order: Brackets, Orders (exponents), Division, Multiplication, Addition, Subtraction. An example problem is worked through step-by-step to demonstrate how applying the BODMAS rule determines the correct order to evaluate the terms. Additional practice problems are provided and it concludes that the BODMAS rule is helpful for solving various math homework problems.
This document discusses two methods but provides no details about them. It appears to be comparing Method I and Method II but no information is given about what each method entails or their differences. The document does not contain enough information to summarize in 3 sentences or less.
The document discusses equations and how to solve them. It defines an equation as a statement where two algebraic expressions are equal. It also defines a linear equation as one involving only one variable.
It then lists the four properties of equations: adding/subtracting the same quantity to both sides, multiplying/dividing both sides by the same quantity.
Next, it provides examples of how to solve different types of equations (those involving addition, subtraction, multiplication, or division of the variable) using both the traditional method of operations and the shortcut method of transposing terms.
Finally, it gives examples of solving equations with variables on both sides, word problems involving equations, and equations from applied contexts like age.
1) The document defines an angle as being formed by two rays with a common endpoint called the vertex. Angles can have points in their interior, exterior, or on the angle.
2) There are three main ways to name an angle: using three points with the vertex in the middle, using just the vertex point when it is the only angle with that vertex, or using a number within the angle.
3) There are four types of angles: acute, right, obtuse, and straight. Angles are measured in degrees with a full circle being 360 degrees.
Miss Tami bought a shirt for Rp 50,000 and sold it for Rp 75,000, making a profit. Miss Tina's shirt was broken so she sold it for Rp 40,000, at a loss since she bought it for Rp 50,000. The document also defines profit as a selling price higher than the buying price, and loss as a lower selling price. It provides formulas to calculate profit/loss amounts and percentages. As an example, it says Mrs. Eka bought a dozen pens for Rp 18,000 and sold each for Rp 2,250, so she would make a profit or loss based on the totals.
Statement of Profit & Loss and Notes_Revised Schedule VIBisworanjan Sutar
The document appears to be a presentation on the revised Schedule VI format for financial statements in India. It discusses some of the key changes and improvements in the revised format compared to the previous format, such as being more aligned with accounting standards and industry requirements, having a flexible structure, and being compatible with international standards to allow for convergence. It also provides an overview of some of the additional disclosure requirements for items in the statement of profit and loss and balance sheet as well as the significant accounting policies and notes.
Comparison of comission with pseb submiitted by jaspreet kaurJaspreet Kaur Kalsi
It is helpful for those who wants to design the curriculum for different classes.
And for those who wants to know the actual implication of commission policy made by government to improve EDUCATION
The document discusses various approaches to effective marketing. It covers identifying customer needs, developing strategies to meet those needs, and delivering marketing actions to achieve business objectives. The key approaches discussed include market segmentation to better target different customer groups, and focusing marketing either on a mass market approach or niche markets. It also distinguishes between business-to-consumer (B2C) marketing and business-to-business (B2B) marketing.
This document discusses analyzing business performance using key financial ratios. It introduces profitability ratios like gross profit margin, net profit margin, and return on capital employed (ROCE). These ratios show how effective a business is at generating profits. The document provides the formulas for each ratio and works through an example for a company called Green Planet. It emphasizes that ratios need to be evaluated as good or bad relative to industry standards and discusses how various stakeholders use ratio analysis to assess business performance.
The document defines and provides formulas for several common financial ratios used to analyze business performance, including:
Current ratio - measures a business's ability to pay short-term debts with its current assets;
Acid test ratio - like the current ratio but excludes stock to measure ability to pay debts without stock sales;
Gross profit percentage - shows gross profit as a percentage of sales to evaluate costs of goods sold;
Net profit percentage - calculates net profit as a percentage of sales to assess operating costs.
The document summarizes a presentation about business process improvement. It discusses how process improvement can provide competitive advantages and cost reductions. It defines key concepts like process mapping and bottlenecks. It outlines a 5-step process improvement method including establishing a team, mapping the current process, identifying improvement opportunities, implementing changes, and establishing controls and measurements. Finally, it discusses 10 best practices for effective process management.
Mobile SRM offering by Business & Decision and MicrostrategyJean-Michel Franco
Mobile SRM by Business & Decision and Microstrategy lets you publish on Apple App Store an application to communicate strategy and financial results to investors, shareholders, analysts and business partners .
Capital Employed is represented as total assets minus current liabilities. In other words, it is the value of the assets that contribute to a company’s ability to generate revenue
The document discusses the stages of profitability for retailers and provides an overview of a typical store-level profit and loss statement. It explains that retailers can achieve profitability first at the individual store level, then at the regional, zonal, national, and global levels. Most food and grocery retailers in India are still at the store or regional profitability stages, while some apparel retailers have reached national profitability. It then outlines the major line items included on a store-level profit and loss statement such as sales, product margin, expenses, costs of selling, and other costs.
Operational excellence through lean & six sigmaHarsh Upadhyay
Operational excellence focuses on continuous improvement through lean, six sigma and lean six sigma approaches. It aims to optimize processes by focusing on customer needs and empowering employees. Caterpillar deployed lean six sigma across 27 business units to regain industry leadership. PASCO trained employees in lean six sigma to drive a culture change and focus on high potential markets and product innovation. ScottishPower used lean six sigma to improve customer service and sales operations to increase its market share.
The document discusses how to budget for capital expenditure, profit and loss, cash flow, and balance sheet. It outlines 6 steps to the budgeting process: 1) choosing a methodology, 2) setting assumptions and objectives, 3) budgeting capital expenditure, 4) budgeting profit and loss, 5) forecasting cash flow, and 6) budgeting the balance sheet. The right budget process depends on the size of the business, ranging from startups to small to medium to large businesses.
#1 PPT - Improving Business Performance with Visual ManagementRhonda Kovera
What if you could improve safety, throughput, cycle time, productivity, and operating expense - all in a single glance?
Learn how Visual Management:
•Creates a safe and organized Workplace Structure
•Drives Process Improvement, instinctively
•Generates Employee Engagement through problem-solving
Cisco Systems Case Study: The Architecture Review Process Improving the IT P...Susan Bouchard
Cisco Systems uses an Architecture Review Process (ARP) to evaluate and improve IT investments. The goal is to reduce duplication, increase productivity and deliver value. Key aspects of the ARP include engaging the Partner Architecture Team early in projects to provide technical expertise throughout the lifecycle. Documentation of architecture decisions is improved by providing a common format. Metrics are used to measure impacts such as redundancy eliminated and standards leveraged. Challenges include resource commitment, documentation quality and technology evolution. The action plan focuses on engagement, documentation, metrics and adoption.
If you want to build a high performance team, then you absolutely have to learn how to motivate team members. Side benefits of this include high levels of team-member job satisfaction, and good staff retention.
You can stimulate high performance through providing interesting and challenging work, helping people set and achieve meaningful goals, and recognizing and rewarding high performance in ways that are valued by each individual.
Making a point of motivating people is a challenge in and of itself. Once you decide you are up to it, however, you too will reap the rewards and benefits. This creates a momentum that will help you and your team achieve great success.
How can you stand out from a crowd of candidates who all know how to interview well? You bring a 30/60/90-Day Sales Plan.
Your 30/60/90-Day Sales Plan is proof that you can not only talk the talk, you can walk the walk. You’ll show that you have a strategy, backed by your research on the company and the job, that will have you ringing the cash register in no time. But…not all plans are equal.
This 30/60/90-Day Sales Plan is the result of continually refining and improving the plans of thousands of candidates over 12 years of Peggy McKee’s career as a sales and marketing recruiter.
The 30-60-90 Day plan will allow you to impress the hiring manager with your skills, initiative, and creative thinking.
Click this link:
http://careerconfidential.com/30-60-90-day-plan-how-to-create-and-use-it-to-knock-their-socks-off-in-the-job-interview/
The document provides tips for motivating teams and their personal development. It discusses how stressed employees are nowadays and the importance of motivation. Some key tips include being flexible to different personalities, avoiding excessive blame, setting clear goals, bonding with employees through social activities, providing public praise, ongoing training, and spending time with employees outside of work on Fridays. The overall message is that motivation requires effort and patience from leaders to effectively develop their teams.
The document outlines five strategies for a more profitable retail operation: creating a lean inventory, utilizing initial markup and margin builders, implementing an effective markdown strategy, focusing staff training on product knowledge, sales techniques, visual merchandising, and selling outside typical offerings. The strategies provide guidance on inventory management, pricing, markdown planning, and staff development to improve retail profitability.
This document contains examples and formulas for calculating ratios, proportions, percentages, profit, loss, cost price, and selling price. It provides formulas to calculate the selling price and profit percentage when an item is sold at a given profit percentage. It also provides formulas to calculate the cost price and loss percentage when an item is sold at a given loss percentage. Several numerical examples demonstrate how to use the formulas to solve for cost price, selling price, profit, loss, and percentage profit or loss.
This document provides formulas and examples for calculating profits, losses, discounts, and marked prices. It defines key terms like cost price, selling price, marked price, discount, and percent discount. It provides examples of calculating discounts and profits/losses for various scenarios involving single or successive discounts. The examples demonstrate calculating discounts on goods that are initially priced or marked up from the cost price by the retailer or wholesaler. The document also distinguishes between trade discounts provided by manufacturers/wholesalers and cash discounts provided by retailers to encourage prompt payment.
This document provides a lecture on profit and loss calculations. It defines key terms like cost price and selling price. It provides examples of how to calculate profit when selling price is greater than cost price and loss when cost price is greater than selling price. The document also explains how to calculate profit and loss as a percentage. Several word problems are worked through as examples, including calculating profit/loss percentages and determining the selling price needed to achieve a given profit percentage. VAT (value-added tax) is also defined and an example of calculating VAT on a purchase is shown.
The document provides tips and tricks for quantitative aptitude. It discusses important sections to score high in like profit and loss, progressions, ratios and proportions, interest, mensuration, and other topics. Formulas, examples, and calculation methods are provided for each section to help understand concepts and increase speed when solving questions. Mastering these quantitative concepts through practice is emphasized to do well in employability tests.
This document contains solutions to various math and business problems related to percentages, profit/loss calculations, and pricing. Key details provided include:
1. Calculating percentage profit and loss in multiple scenarios like finding sale price given cost price and percentage of profit/loss.
2. Determining original/marked prices and calculating profit percentages based on given cost, sale, and discount prices.
3. Solving word problems involving multiple steps like calculating number of items that need to be sold to make a given profit.
4. Explaining that insufficient data is available to determine the answer in some cases.
The document demonstrates techniques for setting up and solving equations from financial and pricing scenarios to determine unknown values
The document provides an overview of topics covered in quantitative aptitude, including formulas and concepts for profit and loss, progressions, ratios and proportions, interest calculations, mensuration, number systems, probability, sets, time/speed/distance, time and work, trigonometry, general calculations tips, equations and algebra. It emphasizes important formulas to remember for quick solutions and provides examples to illustrate concepts and solution approaches for different types of problems commonly seen in quantitative aptitude assessments.
The document provides an overview of topics related to profit, loss, and discounts that will be covered. These include definitions and examples of profit, loss, cost price, selling price, and profit/loss percentages. It also gives frequently asked examples involving multiple transactions with markups, discounts, and losses calculated. Several examples are provided and worked through step-by-step to demonstrate calculating profit/loss percentages from cost price and selling price data, even when quantities are changing between transactions.
This document provides information and examples for working with percentages, including:
- Converting between fractions, decimals, and percentages.
- Finding percentages of numbers with and without a calculator.
- Calculating profit and loss percentages from sale prices.
- Solving reverse percentage problems to find original values.
- Expressing one quantity as a percentage of another.
The document demonstrates each concept through clear step-by-step worked examples.
This document contains examples and explanations of profit and loss calculations. It discusses key concepts like cost price, selling price, profit percentage, loss percentage, and discount percentage. It provides formulas for calculating profit, loss, selling price, cost price, and discount in different scenarios. It then lists 22 practice problems with solutions for calculating profit/loss percentages and cost/selling prices given various price markups and discounts.
This document provides instructions on how to solve percentage problems involving discounts, original prices, rates of discount, sale prices, and markups. It defines key terms like percentage, rate, base, discount, original price, discount rate, sale price, markup, markup rate, and cost. Examples are provided to demonstrate how to calculate discount amounts, sale prices, original prices, markup rates, markup prices, and selling prices. Formulas are outlined and practice problems are included for students to apply the concepts.
This document provides examples and explanations of discount calculations. It defines discount as a reduction in the stated price of an item from the seller. Several examples are given to demonstrate calculating the discounted price (DP) given the stated price (SP) and discount rate (DR), or calculating the DR given the SP and amount of discount (AD). The key formulas shown are DP = SP * (1 - DR) and DR = AD/SP * 100. Practice problems are also provided for the reader to calculate discounts on products like chairs and mobiles given various price and discount rate information.
The document provides information about calculating profit and loss percentages in business transactions. It discusses:
1) Calculating profit/loss percentages when the cost price and selling price are known, when one price is known and the other is unknown, and when the number of items sold vs bought differs.
2) Examples of problems involving successive increases/decreases in price using the formula for profit percentage with markup and discounts.
3) Solved examples applying the concepts and formulas to word problems involving multiple transactions with gains and losses.
4) Practice problems at the end for additional practice calculating profit/loss percentages in different scenarios.
The document provides an agenda for a Friday class including warm-up exercises on percent of change and percent mark-up/discount, assignments due, and test reminders. It also includes sample math problems working through calculating percentages, percent increases and decreases, discounts, markups, and using proportions to solve for unknown values related to percentage word problems.
The document discusses sales promotions and discounts. It defines a promotion as an activity that increases awareness or attracts customers. A discount lowers the original price by a percentage, while a markup raises the original price. The document provides examples of calculating discounted prices and sale prices with taxes. It shows how to calculate the discounted price of a $189.95 jacket discounted 25% ($142.46) and the sale price of a $115.58 stereo discounted 15% including taxes ($108.06).
The document discusses various formulas for calculating percentages related to changes in price, quantity, or other values. It provides examples of using the percent change formula to calculate percentage increases or decreases when a value changes. The percent proportion formula is used when finding the percent of a fixed total. The document also covers formulas for calculating original prices based on marked up, discounted or final prices that have been increased or decreased by a certain percentage.
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1) The document provides information on profit and loss calculations including formulas for cost price, selling price, trade discount, cash discount, and calculating percentage profit and loss.
2) Various examples are given for calculating profit/loss percentage when cost price and selling price are given, finding selling price when cost price and profit/loss percentage are given, and other profit/loss scenarios.
3) Step-by-step solutions are shown for examples involving finding cost price, selling price, profit/loss percentage in various circumstances. Formulas are provided for calculating marked price based on cost price, profit percentage and discount percentage.
1. Some changes, like folding a dress or drawing with pencil, can be reversed by unfolding or erasing. Other changes, like breaking a toy or using a permanent marker, cannot be reversed.
2. Changes like melting ice or dissolving sugar can be reversed by freezing water or evaporating the water. Irreversible changes include sawing wood, cooking food, or the ripening of fruit.
3. Heating materials like tar, rims, or cement causes chemical changes that cannot be reversed, while simply heating items to expand them, like a rim on a wheel, can be reversed by cooling.
This ppt is completely based on the 5E approach to learning. This ppt is useful to enhance the higher order skill and also one video is attached to it so that you can learn the concept easily. and prepare for class test and competition.
This is helpful for competitive exams and also to increase the General knowledge and this ppt is in two language first in English and second is in Hindi helpful for everyone to understand. and helpful for PTET, CTET, UPSC and other exams
Mcq on synthetic fibres plastic coal and petroleum material metals non metalsJaspreet Kaur Kalsi
In this worksheet you find the MCQ based on Synthetic fibers, coal and petroleum& metals and non-metals. These are helpful for CTET, PTET, JEE, and other competitive exams
In this ppt you can learn about the light first by recall second by the different type of questions which help you in board as well as competitive exam
How can you construct an Achievement test. You can take help of this ppt to learn this. In this ppt the we talk about Functions, characteristics and type of tests we can make.
This ppt help you in understanding the role of ICT in education. How a teacher can use the technology to increase the teaching learning process. Also chalk and board in not a 21st century learning because now a days learning is done on smart board
Account terms refer to records kept of income, expenditures, savings, and balances. In schools, seven types of accounts track money from fees, fines, the library, expenditures, savings, administrative payments, and funds. School accounts are managed through fee heads that identify what students pay for, such as tuition, libraries, maintenance, and sports.
This document contains a 13 question multiple choice quiz about acids, bases, and salts. It tests knowledge about the characteristic properties of acids, how strong and weak acids behave in solution, pH levels of carbonated drinks and milk of lime, examples of mixed and soluble salts, and reactions of acids and bases. The answers to each multiple choice question are provided at the end.
It is very helpful in understanding the construction of curriculum for school level for both science and math.
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By this you can understand the actual concept of Atom and also the hidden facts behind it discovery, some you tube links are also their to increase the student knowledge
Pi is the ratio of a circle's circumference to its diameter. It was first discovered around 250 BC by Archimedes, who calculated upper and lower bounds for pi. Over centuries, many mathematicians have calculated pi to increasing levels of accuracy using polygon and series methods. In the modern era, computers have been used to calculate pi to trillions of digits. Pi is an irrational and transcendental number that is ubiquitous in mathematics and physics, appearing in formulas relating to circles, spheres, trigonometry, and more.
Pi is the ratio of a circle's circumference to its diameter. It was first discovered around 250 BC by Archimedes, who calculated upper and lower bounds for pi. Over centuries, many mathematicians have calculated pi to increasing levels of accuracy using polygon approximations of circles. In the modern era, computers have been used to calculate pi to trillions of digits. Pi is an irrational and transcendental number that is ubiquitous in formulas relating to circles, spheres, and trigonometry.
The simplified electron and muon model, Oscillating Spacetime: The Foundation...RitikBhardwaj56
Discover the Simplified Electron and Muon Model: A New Wave-Based Approach to Understanding Particles delves into a groundbreaking theory that presents electrons and muons as rotating soliton waves within oscillating spacetime. Geared towards students, researchers, and science buffs, this book breaks down complex ideas into simple explanations. It covers topics such as electron waves, temporal dynamics, and the implications of this model on particle physics. With clear illustrations and easy-to-follow explanations, readers will gain a new outlook on the universe's fundamental nature.
How to Add Chatter in the odoo 17 ERP ModuleCeline George
In Odoo, the chatter is like a chat tool that helps you work together on records. You can leave notes and track things, making it easier to talk with your team and partners. Inside chatter, all communication history, activity, and changes will be displayed.
A workshop hosted by the South African Journal of Science aimed at postgraduate students and early career researchers with little or no experience in writing and publishing journal articles.
This presentation includes basic of PCOS their pathology and treatment and also Ayurveda correlation of PCOS and Ayurvedic line of treatment mentioned in classics.
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আমাদের সবার জন্য খুব খুব গুরুত্বপূর্ণ একটি বই ..বিসিএস, ব্যাংক, ইউনিভার্সিটি ভর্তি ও যে কোন প্রতিযোগিতা মূলক পরীক্ষার জন্য এর খুব ইম্পরট্যান্ট একটি বিষয় ...তাছাড়া বাংলাদেশের সাম্প্রতিক যে কোন ডাটা বা তথ্য এই বইতে পাবেন ...
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ISO/IEC 27001, ISO/IEC 42001, and GDPR: Best Practices for Implementation and...PECB
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Tags: Information Security, ISO/IEC 27001, ISO/IEC 42001, Artificial Intelligence, GDPR
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How to Manage Your Lost Opportunities in Odoo 17 CRMCeline George
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Executive Directors Chat Leveraging AI for Diversity, Equity, and InclusionTechSoup
Let’s explore the intersection of technology and equity in the final session of our DEI series. Discover how AI tools, like ChatGPT, can be used to support and enhance your nonprofit's DEI initiatives. Participants will gain insights into practical AI applications and get tips for leveraging technology to advance their DEI goals.
2. Formula-
SP > CP --> Profit => S.P. – C.P. = Profit
SP < CP ---> Loss => C.P. – S.P. = Loss
Charges such as transportation cost, labor cost, salary or wages paid, installation charge etc. are called
expenses and these has to be added to the C.P to get actual profit.
Profit% = Profit/C.P X 100
Loss% = Loss/C.P X 100
Profit and Loss is always depended on Cost price only
If you have 100% of cost price and you get 125% selling price it means you have profit of 25%
3. Practice Questions-
• Example 1: Dia bought rice bag rupees 500 per bag. Due to spoilage, she had to sold them for rupees 450
per bag. Find the gain or loss%.
• Solution:
• Here, C.P = Rupees 500 per bag
S.P = Rupees 450 per bag
As S.P < C.P, Therefore Dia suffer a loss.
Loss = C.P – S.P = 500 – 450 = Rupees 50 per bag
Loss% = Loss/C.P X 100 = 50/150 X 100 = 33.33%
4. Example 2: Mr Ravi bought a washing machine for rupees 15,000 and sold it for rupees
17,000. Find his profit or loss percent.
Solution:
• Here, C.P = Rupees 15,000
S.P = Rupees 17,000
As S.P > C.P, therefore Ravi made a profit.
Profit = S.P – C.P = 17,000 – 15,000 = Rupees 2000
Profit % = Profit/C.P X 100 = 2,000/15,000 X 100 = 13.33%
Example 3:
A bag was sold at 90 with a loss of 25%. At what price it was purchased?
Solution:
• Selling price (S.P.) 90 is 25% less than C.P.
From the above short cut, express selling price in terms of cost price as below:
90 = CP × (75/100) = ¾(C.P.)
Therefore, C.P. = 90 × (4/3) = 120
5. Formula-
Marked Price, Selling Price and Discount:
The price marked on an article is its marked price (MP) or list price.
Discount is the rebate on marked price.
Discount is the is the difference between marked price and selling price (SP)
D= MP ― SP
Discount percent is always computed over MP. i.e.
D% = (D/MP) × 100%
6. Practice Questions-
Example 1:
• A shirt marked at 40 was sold at 35. What is discount percent?
• Solution:
Discount, d = 40 ― 35 = 5.
Applying the above formula
d% = (d/MP) × 100%, the discount percentage is:
d% = (5/40) × 100% = 12.5%
7. Example 2:
• A traveler’s bag was marked at 120. It was sold after being discounted by 25%. What was the selling price?
• Solution:
Amount of discount is d = 25 % (120) = (25/100) × 120 = 30
Now, SP = MP – discount = 120 – 30 = 90
Short-cut:
We can as well apply the above short cut for calculation:
Since SP is 25% decrease (discount is decrease) on MP, we can write:
SP = (75/100) × 120 = 90
Example 3:
• At what price should an object be marked to make a profit of 20% on its purchase price 80 after being discounted by
20%?
• Solution:
Here, CP = 80.
SP = 20% increase (profit) on 80 (CP),
Therefore, SP = (120/100) × 80 = 96
Now, SP = 80% of MP, because of 20% discount on MP.
Therefore, SP = (80/100) × MP
i.e. 96 = (80/100) × MP
MP = 96 × (100/80) = 120
8. MCQ-
• The ratio of the cost price to the selling price is 4:5 then calculate profit
percentage.
a) 24%
b) 25%
c) 22%
d) None of these
9. • A person incurs 5% loss by selling watch a Rs. 1140 what should be its watch to sale to gain 5% of profit?
a) Rs. 1260
b) Rs.1212
c) Rs.1213
d) Rs.3231
• A book is sold for 27.50 with the profit of 10% . If it were sold for 25.75 what will be the profit or loss
percentage?
a) If Profit 3%
b) If loss 3%
c) If Loss 4%
d) If profit 4%