Instantaneous velocity function calculator

    • [DOC File]Section 1

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      Thus, is the instantaneous rate of change of y = f(x) at x = a. In particular, if y = f(x) is the position of an object at time x, is the average velocity and is the instantaneous velocity at x = a. Examples: 1. Find the instantaneous velocity at time t = 3 seconds if the …

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    • [DOC File]First exam practice sheet

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      What is the instantaneous velocity one second after the ball is thrown? Draw the tangent line whose slope is this instantaneous velocity. The temperature in degrees Fahrenheit in Austin at each hour of a given day in March is described by the function where t is the number of hours past 10:00 AM.

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    • [DOC File]Calculus

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      neous Velocity: The instantaneous velocity is the derivative of the position function with respect to time. At time t the velocity is. Definition. 3: Speed: Speed is the absolute value of velocity. Example. 2: Reading a velocity graph: A student walks around in front of a motion detector that records her velocity at 1-second intervals for 36 ...

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    • [DOC File]Unit - OAME

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      18. Describe a method for determining Bailey’s instantaneous velocity at time t. 19. Donavan Bailey’s instantaneous velocity was measured during the race at different time values as shown in the table below. Verify if these values are correct using the points you created on the function.

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    • [DOC File]template

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      The calculator draws a tangent line and gives you the value of dy/dx (on a TI-82) or the equation of the line (on a TI-83). Either way, the derivative or the slope yields the instantaneous velocity at that time. You can draw as many as 6 tangents to the curve (by repeating step 3) w/o getting too confused.

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    • [DOC File]Definition of Derivative Worksheet

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      a) the instantaneous velocity when t = 0. b) the instantaneous velocity when t = 1. c) the instantaneous velocity when t = 2. d) Now find the average velocity from t = [0,2]. (this is an easy calculation) e) Compare the 3 instantaneous velocities with the average velocity you found. f) Graph the original function on your calculator.

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