JEE Mathematics/ Lakshmikanta Satapathy/ Application of Derivative QA part 5/ Question on Absolute maximum and Minimum values of a function in a closed interval solved with the related concepts
The Sum of Two Functions
The Difference of Two functions
The Product of Two Functions
The Quotient of Two Functions
The Product of A constant and a Function
JEE Mathematics/ Lakshmikanta Satapathy/ Application of Derivative part 3/ Understanding Increasing and Decreasing Functions using graphs and the first derivative
JEE Mathematics/ Lakshmikanta Satapathy/ Application of Derivative QA part 5/ Question on Absolute maximum and Minimum values of a function in a closed interval solved with the related concepts
The Sum of Two Functions
The Difference of Two functions
The Product of Two Functions
The Quotient of Two Functions
The Product of A constant and a Function
JEE Mathematics/ Lakshmikanta Satapathy/ Application of Derivative part 3/ Understanding Increasing and Decreasing Functions using graphs and the first derivative
This learner's module discusses or talks about the topic of Quadratic Functions. It also discusses what is Quadratic Functions. It also shows how to transform or rewrite the equation f(x)=ax2 + bx + c to f(x)= a(x-h)2 + k. It will also show the different characteristics of Quadratic Functions.
* Recognize characteristics of parabolas.
* Understand how the graph of a parabola is related to its quadratic function.
* Determine a quadratic function’s minimum or maximum value.
* Solve problems involving a quadratic function’s minimum or maximum value.
The French Revolution, which began in 1789, was a period of radical social and political upheaval in France. It marked the decline of absolute monarchies, the rise of secular and democratic republics, and the eventual rise of Napoleon Bonaparte. This revolutionary period is crucial in understanding the transition from feudalism to modernity in Europe.
For more information, visit-www.vavaclasses.com
Students, digital devices and success - Andreas Schleicher - 27 May 2024..pptxEduSkills OECD
Andreas Schleicher presents at the OECD webinar ‘Digital devices in schools: detrimental distraction or secret to success?’ on 27 May 2024. The presentation was based on findings from PISA 2022 results and the webinar helped launch the PISA in Focus ‘Managing screen time: How to protect and equip students against distraction’ https://www.oecd-ilibrary.org/education/managing-screen-time_7c225af4-en and the OECD Education Policy Perspective ‘Students, digital devices and success’ can be found here - https://oe.cd/il/5yV
Palestine last event orientationfvgnh .pptxRaedMohamed3
An EFL lesson about the current events in Palestine. It is intended to be for intermediate students who wish to increase their listening skills through a short lesson in power point.
How to Make a Field invisible in Odoo 17Celine George
It is possible to hide or invisible some fields in odoo. Commonly using “invisible” attribute in the field definition to invisible the fields. This slide will show how to make a field invisible in odoo 17.
This is a presentation by Dada Robert in a Your Skill Boost masterclass organised by the Excellence Foundation for South Sudan (EFSS) on Saturday, the 25th and Sunday, the 26th of May 2024.
He discussed the concept of quality improvement, emphasizing its applicability to various aspects of life, including personal, project, and program improvements. He defined quality as doing the right thing at the right time in the right way to achieve the best possible results and discussed the concept of the "gap" between what we know and what we do, and how this gap represents the areas we need to improve. He explained the scientific approach to quality improvement, which involves systematic performance analysis, testing and learning, and implementing change ideas. He also highlighted the importance of client focus and a team approach to quality improvement.
Ethnobotany and Ethnopharmacology:
Ethnobotany in herbal drug evaluation,
Impact of Ethnobotany in traditional medicine,
New development in herbals,
Bio-prospecting tools for drug discovery,
Role of Ethnopharmacology in drug evaluation,
Reverse Pharmacology.
How to Create Map Views in the Odoo 17 ERPCeline George
The map views are useful for providing a geographical representation of data. They allow users to visualize and analyze the data in a more intuitive manner.
How to Split Bills in the Odoo 17 POS ModuleCeline George
Bills have a main role in point of sale procedure. It will help to track sales, handling payments and giving receipts to customers. Bill splitting also has an important role in POS. For example, If some friends come together for dinner and if they want to divide the bill then it is possible by POS bill splitting. This slide will show how to split bills in odoo 17 POS.
We all have good and bad thoughts from time to time and situation to situation. We are bombarded daily with spiraling thoughts(both negative and positive) creating all-consuming feel , making us difficult to manage with associated suffering. Good thoughts are like our Mob Signal (Positive thought) amidst noise(negative thought) in the atmosphere. Negative thoughts like noise outweigh positive thoughts. These thoughts often create unwanted confusion, trouble, stress and frustration in our mind as well as chaos in our physical world. Negative thoughts are also known as “distorted thinking”.
1. Evaluating Functions:
To evaluate a function, substitute the input (the given number or expression) for the function's variable (place holder, x).
Replace the x with the number or expression.
1. Given the function f (x) = 3x - 5, find f (4).
Solution: Substitute 4 into the function in place of x. f (4) = 3(4) - 5 = 7.
This answer can be thought of as the ordered pair (4,7).
The answer may also be referred to as the image of 4 under f (x).
2. Find the value of h (b) = 3b2
- 2b + 1 when b = -3.
Solution: Substitute -3 into the function in place of b. h (-3) = 3(-3)2
- 2(-3) + 1 = 34.
3. Find g (2w) when g (x) = x2
- 2x + 1.
Solution: When substituting expressions, like 2w, into a function, using parentheses will
help prevent algebraic errors. For this problem, use (2w).
g (2w) = (2w)2
- 2(2w) + 1 = 4w2
- 4w +1 (Note: the answer is in terms of w.)
4. Given f (x) = 2x2
+ 4x - 3, find f (2a + 3).
Solution: Be sure to use parentheses!
Be careful - more algebra work is needed here.
f (2a + 3) = 2(2a + 3)2
+ 4(2a + 3) - 3
= 2(4a2
+ 12a + 9) + 8a + 12 - 3
= 8a2
+ 24a + 18 + 8a + 12 - 3
= 8a2
+ 32a + 27
Did you multiply?
5. Given f (x) = x2
- x - 4. If f (k) = 8, what is the value of k?
Solution: Set the function rule equal to 8 and solve for k.
x2
- x - 4 = 8
x2
- x - 12 = 0
(x - 4)(x + 3) = 0
x - 4 = 0; x + 3 = 0
x = 4; x = -3
The value of k can be either 4 or -3.
To review on how to evaluate a function please click or copy the video link below to watch a video
on how to evaluate a function.
https://www.youtube.com/watch?v=PBimjTtsJQY (Evaluating a Function)