2. 1D Motion / Kinematics

Which of the following is the correct formula for the stopping distance of a vehicle moving with initial speed $v_0$ and coming to rest under constant acceleration $a$ (where $a$ is negative)?

Which of the following is a valid way to construct a motion diagram for an object moving in one dimension?

A car traveling at $55 \text{mph}$ may be able to stop in approximately how many feet under typical road conditions?

Which of these kinematic equations is in the correct chronological order for describing the motion of an object under constant acceleration?

A ball is dropped from rest from a height of $h$ above the ground. Ignoring air resistance, what is the ball's impact speed on the ground below?

A particle moves along the x-axis with initial position $x=2.0m$ and initial speed $v>0$. If the particle never reaches $x=6.0m$, what is the maximum possible initial speed it can have if it is subject to a constant acceleration $a<0$? (Assume acceleration is constant and negative.)

An object moves along a trajectory given by $x=3t+2$ for $0\le t\le 4$ seconds. How far does it travel during this time interval?

Under ideal driving conditions, what is the approximate stopping distance of a car traveling at $50 \mathrm{mph}$?

A jogger travels a route that has two straight segments: the first segment is $1.5$ km due east, and the second segment is $2.0$ km due north. What is the magnitude of the jogger's displacement from the starting point to the end point?

A motion diagram shows an object moving to the $\mathrm{right}$ with increasing spacing between its position markers up to point $c$. Which of the following best describes the motion of the object at point $c$?

Which physical quantities are related by the kinematic equations in one-dimensional motion under constant acceleration?

Given a $\mathrm{position} vs. \mathrm{time}$ graph that is a straight line with a constant positive slope, the motion in the figure is best described as:

Which of the following statements is a prediction based on $kinematics$ equations?

In the context of kinematics, which of the following statements is true in the limit of large acceleration (that is, as $a\to \infty$) for an object starting from rest under constant acceleration?

Which characteristic does not describe the $range$ of a $projectile$ in $kinematics$?