Percent Increase and Decrease Quiz - Page 3
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Interpreting the Derivative's Graph: A Calculus Discovery Activity
Using what they already know about derivatives and curve sketching vocabulary, students will be guided through a team discovery of how to interpret the graph of a derivative! All they need is one graphing calculator per group and a few colored pencils or highlighters! Students will use technology to aid in the sketching of three functions and will be asked to identify the following for each function: Intervals where positive/negativeIntervals of increasing/decreasingIntervals of concave up/con
9th - 12th, Higher Education
Applied Math, Calculus, Graphing
Calculus - Utilizing Information Presented Graphically
Students will review the Fundamental Theorem of Calculus and properties of definite integrals, increasing/decreasing, cavity, writing the equation of a circle and a tangent line while completing these activities.
10th - 12th, Higher Education
Calculus, Math, Math Test Prep
Calculus Particle Motion FRQ Practice
Calculus Particle Motion Mystery Activity requires no prep and is a self-checking resource for your students to practice FRQ style problems connecting position, velocity and acceleration using both derivatives and integrals. Perfect for group work or additional review before an exam. Calculus particle motion mystery activity includes 3 FRQ style questions each with 4 parts for a total of 12 questions. All problems are calculator active. Concepts Include:Connecting position, velocity and
11th - 12th, Higher Education
Calculus, Math
CCSS
MP1
, MP2
, MP4
+1
Also included in: Applications of Integration Calculus FRQ Practice
CALCULUS Extrema Increasing/Decreasing-Max/Min Practice-First Derivative Test
This Calculus practice focuses on the First Derivative Test and finding the intervals of increasing/decreasing and maxima/minima for functions. The levels of the problems range from beginner to Advanced Placement. Some problems ask students to find the value(s) of x for which the function obtains its maximum or minimum. Other problems ask students to find the maximum or minimum points to remind them to substitute the max and min x-values back into the original function to find what the extrem
10th - 12th, Higher Education
Calculus, Math, PreCalculus
Applications of Differentiation Lesson 3 of 7
This lesson covers finding extrema on an open interval and the first derivative test (increasing, decreasing and extrema). It also covers given the graph of a function, sketching the derivative.
10th - 12th
Calculus
MCV4U - Unit 3: Curve Sketching
Unit 3: Curve Sketching Using Derivatives3.1 Intervals of Increase and Decrease Using the First Derivative 3.2 Identifying Local Maximum and Minimum Points 3.3 Concavity and Points of Inflection via the Second Derivative 3.4 Combining Derivatives for Full Curve Sketching 3.5 Graphing Rational and Non-Polynomial Functions 3.6 Sketching With Real-World Contexts and Word Problems
12th
Calculus
Also included in: MCV4U Full Course
Applications of Differentiation in AP Calculus AB
Worksheet Includes 1. Relative Maximum/Minimum 2. Inflection Points 3. Increasing and Decreasing Functions 4. Rolle's Theorem 5. Mean Value Theorem 6. Differentials 7. Tangent line approximations Detailed Answer Key Included Copyright @2020 Don Sabado, Author Mr. D Math Class All rights reserved by the author Permission to copy for single classroom use only. Not for public display https://www.teacherspayteachers.com/store/teacher-lessons-with-mr-d-math-class
11th - 12th
Calculus
Also included in: AP Calculus Bundled Worksheets
AP Calculus AB: Unit Exam Derivative Application Answer Key
Students will be able to justify where a function is increasing and decreasing, concave up and concave down. They will be able to justify a function’s extrema and inflection points. They will be able to apply the Extreme Value Theorem, the First Derivative Test, the Concavity Test, the Second Derivative Test, and the Mean Value Theorem. Students will be able to accurately sketch a curve given its derivative graph and sketch a curve’s derivative given its graph.
Students will be able to use th
12th
Calculus
Calculus - Analyzing Graph of the First Derivative
Given the graph of the first derivative, analyzing the concavity and increasing/decreasing intervals of f(x)
11th - 12th
Calculus
First Derivative Test CIRCUIT worksheet | worked solutions | Digital and Print
Students practice using the First Derivative Test to find intervals of increasing/ decreasing and coordinates of relative extrema in this self-checking CIRCUIT ACTIVITY that includes both a printable version and a digital version which can be given as homework, classwork, or extra practice. This resource covers topics 5.3 and 5.4 of the AP Calculus CED. The digital version uses Google Forms.Bundle and save! Skip the prep and grab the Calculus Course Full Curriculum Bundle. This all-in-one resou
11th - 12th, Higher Education
Calculus, Math
Also included in: Calculus Circuit Worksheets BUNDLE | Calculus Worksheets
Calculus Integration of Inverse Trig Functions plus HW
This classroom resource, Integration of Inverse Trig Functions Task Cards plus Quiz/HW Graphic Organizer, will give your students extra practice with this difficult topic. Activity Based Learning with Task Cards really does work to help reinforce your lessons. Task and station cards get your students engaged and keep them motivated. Use all at once or as many as you like. Directions for using Task Cards included in this resource. Included in the Lesson: 20 Task Cards which increase in diffic
11th - 12th, Higher Education
Calculus, Math
Also included in: Calculus Integration and Accumulation of Change Functions Bundled Unit
Calculus - Studying the Behavior of Functions Graphically
Students use the graphing calculator to create graphs of f, f’, and f”, and make observations about conditions that cause f to be increasing f to be decreasing, Extrema to occur A point of inflection based upon information from various graphs. This is a great lesson for students to use prior to knowing all the analytical techniques for taking a derivative. Using the built-in features on the graphing calculator students can graph a derivative of a function and a second derivative of a f
10th - 12th, Higher Education
Calculus, Math
Function Analysis Chart
A helpful chart to determine if a function is positive, negative, increasing, decreasing, concave up, concave down, zeros, extrema, and points of inflection. This is a review sheet for a quick reference of considering the derivative to determine what behavior is true about the function. Best of all its FREE! Enjoy and feel free to check out my other calculus resources!
10th - 12th, Higher Education
Calculus
Calculus - Reading and Using Information from the Graph of f'
From a graph of f’ students are asked to describe where f is increasing and decreasing, the locations for all local minimums and maximums for f, locations of all absolute minimums and maximums for f, locations of all points of inflection, and to make a sketch of f and f”.
10th - 12th, Higher Education
Calculus, Math
Derivatives to Determine Function Behavior | Digital Google™ Sheets
Using Derivatives to Determine Function Behavior includes 5 problems requiring students to determine increasing/decreasing behavior of functions, and also concavity of functions. There is also one problem that requires students to determine inflection point(s). There are two versions with the same problems, but there are two different pictures. This Using Derivatives to Determine Function Behavior Google™ Sheets puzzle activity will be a very engaging way to have students practice as they will g
10th - 12th, Higher Education
Calculus
Also included in: 12 Days of Calculus for Christmas | Digital Activities in Google™ Sheets
Calculus: First Derivative Test: Baseball!
Pair the students up. Each pair gets an answer recording sheet (page 1) and the sheet with 10 functions (page 2). Each pair cuts out the 10 function cards. For each card, the students need to use the first derivative test to determine any intervals where the function is decreasing/increasing. Also, the students should write the ordered pairs for the location of any relative minima/maxima. They can show their work on the cards but record their final answers down on the answer recording sheet
11th - 12th
Calculus
Application of Derivatives -15 Open-Ended Questions (solutions provided)
These are 15 open-ended carefully chosen questions concerning the following: ❄ determining intervals of increasing and decreasing (2nd , 3th and 9th problems) ❄ finding local and absolute extrema (1st , 7th and 12th problems) ❄ finding inflection points (10th and 15th problems) ❄ determining intervals of concavity (9th problem) ❄ finding the slope and the equation of the tangent and the normal lines at a point ( 5th , 8th ,11th , 13th and 14th problems) ❄ computing second and highe
11th - 12th
Calculus
Also included in: THE ULTIMATE AP CALCULUS AB & BC BUNDLE (3100+ problems)
Secret Phrase - Analysis of Derivatives
A review of derivative analysis in the AP Calculus AB/BC course: intervals of increase and decrease, critical points, points of inflection, relative maximum and minimum, absolute maximum and minimum, Mean Value Theorem, linear approximation, tangent lines and concavity with parametric functions. This document has 15 different forms, and each form allows the student to convert the numerical answers to a unique secret phrase.
10th - 12th
Calculus
Calculus - Curve Sketching Activity Sheet w Spanish Translation
This activity sheet has 10 conceptually based questions on using information about the first and second derivatives to create a sketch of a function. Students use the first derivative to decide where a function might increase, decrease, or level off. The second derivative describes where the function is concave up or down and where a point of inflection might occur. The questions are designed to be used with Advanced Placement Calculus students. A Spanish translation is included. You will
10th - 12th, Higher Education
Calculus, Math
Also included in: Calculus - Activity Sheets - Bundle 2
Using the Chain Rule with Graphical Information Task Cards
This set of 20 task cards presents students with graphical information about functions f and g. Then students are asked to consider several composite functions 1. f(g(x)) 2. g(f(x)) 3. f(x^2) 4. f(-x^2) 5. f(f(x))
11th - 12th, Higher Education
Calculus, Math
Also included in: Chain Rule Activity Bundle
AP® Precalculus Unit 3.1 Periodic Phenomena Activity
Do you find that your AP ® Precalculus need more practice relating to periodic functions and finding the intervals for increasing, decreasing and concavity? Students will work through six problems to describe how to tell functions are periodic and then to describe the intervals for increasing, decreasing, concave up and concave down. ⭐Skills Required: Writing intervals for increasing and decreasingWriting intervals for concave up and downDetermining functions are periodic or not❤️Resource is Gr
9th - 12th
Algebra 2, Calculus, PreCalculus
Also included in: AP Precalculus Trignometric and Polar Functions Activity Practice Bundle
Calculus Notes: The First Derivative and Extrema
A set of Calculus notes with an intro to the first derivative, including intervals of increasing/decreasing, relative extrema, and absolute extrema, as well as appropriate practice problems.
10th - 12th
Calculus, Math, PreCalculus
Graphical Inc/Dec, CU/CD, Abs Min/Max Circuit
This circuit uses graphs of the derivative of a function to determine if it is increasing or decreasing, concave up or concave down, and absolute extrema. Students are also asked to justify their answers. I have found these types of problems are scarce in the traditional textbook. I hope your students enjoy this circuit as much as mine do.
10th - 12th
Calculus, Math
Circuit Training - f, f', and f'' (calculus)
Give your students engaging practice with the circuit format! This 16-question circuit asks students about increasing / decreasing, max/min, concavity and inflection points based on their analysis of the first and/or second derivatives. Progressive in nature, it includes quite a few polynomials, a trig function, an exponential function, a rational function, a square root function, an exponential function, and a few absolute value composite functions. Product rule and chain rule are needed on
11th - 12th, Higher Education
Calculus
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