BackDerivatives as Rates of Change 3.6
Study Guide - Practice Questions
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- #1 Multiple ChoiceSuppose an object moves along a line with position $s(t)$. If $v(t) = s'(t)$ and $a(t) = v'(t)$, which statement is true about the object's motion when $v(t)$ and $a(t)$ have opposite signs?
- #2 Multiple ChoiceGiven the position function $s(t) = 4t^2 - 9t$, what is the velocity and acceleration of the object at $t = 3$?
- #3 Multiple ChoiceA particle has position $s(t) = t^3 - 6t^2 + 9t$ (in feet) at time $t$ (in seconds). At what times is the particle at rest?
Study Guide - Flashcards
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- Derivatives as Rates of Change23 Questions