If The Acceleration, A(t), Is Given, Integration Can Be Used To Derive V(t) And X(t). The Follwing Example Is A Case Where The Acceleration Is A Constant, Does Not Change With Time. Example: The Car Traveles On The X Axis With An Acceleration Of A=B Where B Isa Postive Constant. At Ti=0 Seconds, X=0 Meters And V=0 Meters/s. Answer Questions 4 And 5 Please, Questions 1-3 Have Already Been Resolved. 1) Graph A(t) Versus T 2) Find The Equation For V(t) 3) Graph V(t) Versus T 4) Now Find The Equation For X(t) Versus T 5) Graph X(t) Versus T

If the acceleration, a(t), is given, integration can be used to derive v(t) and x(t). The follwing example is a case where the acceleration is a constant, does not change with time. Example: The car traveles on the x axis with an acceleration of a=B where B isa postive constant. At ti=0 seconds, x=0 meters and v=0 meters/s. Answer Questions 4 and 5 Please, Questions 1-3 have already been resolved. 1) Graph a(t) versus t 2) Find the equation for v(t) 3) Graph v(t) versus t 4) Now find the equation for x(t) versus t 5) Graph x(t) versus t

- October 5, 2022 - Edwin Tunner

If the acceleration, a(t), is given, integration can be used to derive v(t) and x(t). The follwing example is a case where the acceleration is a constant, does not change with time.

Example: The car traveles on the x axis with an acceleration of a=B where B isa postive constant. At t_i=0 seconds, x=0 meters and v=0 meters/s.

Answer Questions 4 and 5 Please, Questions 1-3 have already been resolved.

1) Graph a(t) versus t

2) Find the equation for v(t)

3) Graph v(t) versus t

4) Now find the equation for x(t) versus t

5) Graph x(t) versus t

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