Solving Multi-Step Equations
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This document discusses opposite operations in mathematics. It notes that the opposite of subtraction is addition, the opposite of addition is subtraction, the opposite of multiplication is division, and the opposite of division is multiplication. It provides steps for solving problems using opposite operations, which include distributing first if there are parentheses, combining like terms, then using opposite operations with addition/subtraction before division/multiplication.
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This document discusses solving multi-step equations using two or more transformations. It provides 4 cases of multi-step equations as examples: 1) Combining like terms, 2) Using the distributive property, 3) Distributing a negative number, and 4) Multiplying by a reciprocal. For each case, it shows the step-by-step work of solving a sample equation as an example. At the end, it assigns homework problems from the textbook for additional practice.
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This document provides instructions for calculating sales tax by converting the tax percentage to a decimal, multiplying the purchase price by that decimal, and rounding the result to the nearest cent. An example is shown of calculating the 6.75% sales tax on a $16.99 CD purchase. Readers are then prompted to calculate the 6.25% sales tax on a $24.50 shirt. The correct answer of $1.53 is provided along with an encouragement to practice. Finally, five additional practice problems are presented with their answers.
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The document discusses finding percentages of numbers and provides examples for calculating expenses as percentages of income when creating a budget. It explains that to find a percentage of a number, you first convert the percentage to a decimal by moving the decimal point two places left, then multiply the decimal by the original number. Several examples are shown and the reader is prompted to do some practice calculations finding percentages of given amounts.
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This document discusses solving multi-step equations using two or more transformations. It provides 4 cases of multi-step equations as examples: 1) Combining like terms, 2) Using the distributive property, 3) Distributing a negative number, and 4) Multiplying by a reciprocal. For each case, it shows the step-by-step work of solving a sample equation as an example. At the end, it assigns homework problems from the textbook for additional practice.
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This document reviews how to graph parabolas by finding three key points: the vertex, y-intercept, and a third point determined by the axis of symmetry. It explains that the vertex is found using the formula x = -b/2a, where a is the coefficient of x^2 and b is the coefficient of x. Once the vertex is found, the axis of symmetry can be determined. The y-intercept is found by making x = 0. The third point is the reflection of the y-intercept across the axis of symmetry. Examples are provided to demonstrate these steps.
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This document explains how to find the missing coordinate of a point on a line when the slope and one point are known. It provides examples of using the slope formula to solve for the missing x or y value. Given two points on a line and the slope, the slope formula can be used to set up an equation that can then be solved algebraically for the unknown coordinate. The document encourages practicing these types of problems and provides additional examples for the reader to work through on their own.
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This document provides information about finding the greatest common factor (GCF) of numbers and expressions. It explains that every number can be written as a product of prime numbers. To find the GCF, one identifies the common prime factors between two or more numbers or expressions. The document gives examples of finding the prime factorizations of numbers like 18 and 27. It also shows how to find the GCF of monomial expressions and gives the GCF of 12x3y2 and 8xy2 as 4xy2.
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The document provides steps for simplifying expressions with negative exponents:
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2) Remember that anything raised to the zero power is equal to 1.
3) Examples are provided to demonstrate simplifying expressions using these steps.
Exponent rules
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みなさんこんにちはこれ何文字まで入るの？40文字以下不可とか本当に意味わからないけどこれ限界文字数書いてないからマジでやばい文字数いけるんじゃないの？えこ...
ここ3000字までしか入らないけどタイトルの方がたくさん文字入ると思います。
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みなさんこんにちはこれ何文字まで入るの？40文字以下不可とか本当に意味わからないけどこれ限界文字数書いてないからマジでやばい文字数いけるんじゃないの？えこ...
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GraphSummit Singapore | Neo4j Product Vision & Roadmap - Q2 2024
Maruthi Prithivirajan, Head of ASEAN & IN Solution Architecture, Neo4j
Get an inside look at the latest Neo4j innovations that enable relationship-driven intelligence at scale. Learn more about the newest cloud integrations and product enhancements that make Neo4j an essential choice for developers building apps with interconnected data and generative AI.
“I’m still / I’m still / Chaining from the Block”
“An Outlook of the Ongoing and Future Relationship between Blockchain Technologies and Process-aware Information Systems.” Invited talk at the joint workshop on Blockchain for Information Systems (BC4IS) and Blockchain for Trusted Data Sharing (B4TDS), co-located with with the 36th International Conference on Advanced Information Systems Engineering (CAiSE), 3 June 2024, Limassol, Cyprus.
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みなさんこんにちはこれ何文字まで入るの？40文字以下不可とか本当に意味わからないけどこれ限界文字数書いてないからマジでやばい文字数いけるんじゃないの？えこ...
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GraphSummit Singapore | Neo4j Product Vision & Roadmap - Q2 2024
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Solving Multi-Step Equations
- 1. Created by G Simpson 11/5/2013
- 2. You always use opposite operations. ▪ The opposite of subtraction is addition. ▪ The opposite of addition is subtraction. ▪ The opposite of multiplication is division. ▪ The opposite of division is multiplication. ▪ If there are parentheses, distribute before using opposite operations. ▪ If there are like terms, combine them before using opposite operations.
- 6. Let’s review the steps ▪ Distribute first if there are parentheses. ▪ Combine like terms if there are any. ▪ Use opposite operations. ▪ Addition or subtraction first. ▪ Division or multiplication last. http://premedfaq.com/wp-content/uploads/2012/03/Decisions_clipart.jpg