Derivative in terms of time calculator

    • [DOC File]AP Calculus Assignments: Derivative Techniques

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      Use nDeriv on your calculator to graph and its derivative. (Enter . Y = nDeriv(e^(X),X,X)) What is the derivative of ? ... Express the length of the opposite leg in terms of a and . b. Find the rate of change of the opposite leg with respect to a (assuming remains constant) and evaluate for ( = 0.5 and a = 100 cm. ... Because it was the second ...


    • [DOC File]AP Calculus Free-Response Questions

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      Graphing Calculator on 1st 3 questions only. ... explain the meaning of in terms of fuel consumption for the plane. ... The function w models the total wait time for all the people who enter the auditorium before time t. The derivative of w is given by w’(t) = (2 − t)R(t). Find w(2) − w(1), the total wait time for those who enter the ...


    • [DOC File]Definition of Derivative Worksheet

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      Use our same limit of slopes definition to find the generalized derivative for the function. Remember that means your answer will be in terms of ‘t’. 3. h(t) = -16t² + 60t + 80. 4. If the function in number 3 measures height (feet) in terms of time (sec), use your answer to find . a) the instantaneous velocity when t = 0


    • [DOC File]MR. G's Math Page - Course Information

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      convergence. The nth derivative of f at x = 2 is given by for (a) Write the first four terms and the general term of the Taylor series for f about x = 2. (b) Find the radius of convergence for the Taylor series for f about x = 2. Show the work that leads to your . answer. (c) Let g be a function satisfying for all x.


    • [DOC File]Definition of Derivative Worksheet

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      Find the generalized derivative for the function. Remember that means your answer will be in terms of ‘t’. 3. h(t) = -16t² + 60t + 80. 4. If the function in number 3 measures height (feet) in terms of time (sec), use your answer to find . a) the instantaneous velocity when t = 0. b) the instantaneous velocity when t = 1


    • [DOC File]Economic Applications of Regression for the TI-84+ Silver ...

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      In terms of calculator syntax, what you just told the calculator was to take the derivative of Y2, in terms of x, for every point x, and graph that derivative in Y4. If you turn off Y3, you’ll notice that your graph of the derivative exactly fits the data points. Total Revenue and Marginal Revenue from the presentation:


    • Review of AP© Calculus AB:

      Include solutions and sources. Questions must include at least one example that uses a derivative and one example that uses an integral. Related rates, area, and volume questions are encouraged. It must also include at least one graph and one application of appropriate use of the graphing calculator (may be either the TI-84+ or TI-89).


    • [DOC File]AP Calculus Free-Response Questions

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      AP Calculus Free-Response Questions Calculator Questions are Highlighted. 2000 420. The Taylor series about x = 5 for a certain function f converges to f(x) for all x in the interval of convergence. The nth derivative of f at x = 5 is given by f(n)(5) = , and f(5) = . a. Write the third-degree Taylor polynomial for f about x = 5. b.


    • [DOC File]M 160 Exam 2 Study Guide

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      • The derivative of a function y = f(x) is another function y = f′(x). Explain in terms of the graph of y = f(x) what the derived function y = f′(x) tells you. Explain in terms of physical quantities (e.g. time and position, altitude and air pressure, or something else) what the function y = f′(x) tells you.


    • [DOC File]2006 AP Calculus AB – Part A (with calculator) - Solutions

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      coefficients of the 1st degree terms and similarly for from the . coefficients of the 2nd degree terms. Since … and and . Then for , Method 2 – Take the derivative term by term of f(x) and g(x) and the first (constant) term will be the first derivative at x = 0. The 2nd derivative will be the coefficient of the . linear term as with: and



    • [DOC File]Diamond Bar High School

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      Problem #1 (no calculator) A particle moves along the x−axis with the velocity at time given by . 1. Find the acceleration of the particle at time . 2. Is the speed of the particle increasing at time ? Give a reason for your answer. 3. Find all values of t at which the particle changes direction. Justify your answer. 4.


    • [DOC File]AP CALCULUS AB – 2008 Form B (No Calculator)

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      (d) Acceleration is the derivative (slope) of the velocity-time function. v(1) = v(4) = 0, hence slope is negative when AP Calculus BC – 2008 Form B (No calculator) 5. (a) This is too easy? Since is always positive, we can get right to the number line. (b) See number line above to show f is decreasing for x < 3. For concavity, we find


    • [DOC File]Tips for Beginners for the TI 89 Calculator

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      A series is the summation of the terms of a sequence. They can be calculated using 2nd MATH 3: List 1: seq(. Seq takes the parameters (expression, variable name, begin, end [, step]). Step is optional, the default is 1. E.g. to display the first 6 terms of the arithmetic sequence an = 3n + 2, key seq(3x+2, x, 1, 6) ENTER which gives {5 8 11 14 ...


    • [DOC File]Team4_Lina_Chris_Optimization_Problems

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      CD is the swim distance, write down the equation for the swim time in terms of x: Swim time = CD = / 2. DB is the walk distance, write down the equation for the walk time in terms of x: Walk time = DB = (1-x) / 3. Recall: Total time elapsed is the swim time plus the walk time. Write the equation for calculating the total travel time in terms of x.


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