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    Exam 9: Markov Chains
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    Solve the Problem. -If an Object Moves Along a Line So That It
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Solve the Problem. -If an Object Moves Along a Line So That It

Question 46

Question 46

Multiple Choice

Solve the problem.
-If an object moves along a line so that it is at Solve the problem. -If an object moves along a line so that it is at   at time x (in seconds) , find the instantaneous velocity function v = f'(x) .  A)     B)  6x+7  C)     D)  3x+7 at time x (in seconds) , find the instantaneous velocity function v = f'(x) .


A) Solve the problem. -If an object moves along a line so that it is at   at time x (in seconds) , find the instantaneous velocity function v = f'(x) .  A)     B)  6x+7  C)     D)  3x+7
B) 6x+7
C) Solve the problem. -If an object moves along a line so that it is at   at time x (in seconds) , find the instantaneous velocity function v = f'(x) .  A)     B)  6x+7  C)     D)  3x+7
D) 3x+7

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