An object moves with a constant velocity of $4m/s$ for $5s$. What is the total displacement of the object after $5$ seconds?

A particle moves along a straight line with its velocity as a function of time shown in the graph below. What is the net displacement of the particle between $0$ seconds and $80$ seconds? (Assume the area under the velocity-time graph between these times is $160$ $m$.)

Given a velocity-time graph where an object moves with a constant velocity of $2$ m/s for $2$ seconds and then with a constant velocity of $-1$ m/s for the next $2$ seconds, what is the total displacement of the object after $4$ seconds?

A car travels $20\mathrm{km}$ west and then $20\mathrm{km}$ south. What is the magnitude of its displacement vector?

Given a velocity-time graph for a particle moving in a straight line, what is the displacement $\Delta x$ of the particle between time $t=t_1$ and $t=t_2$?

Given a velocity-time graph for a particle moving along a straight line, what is the overall displacement $\Delta x$ of the particle between time $t=t_1$ and $t=t_2$?

A particle moves along a straight line with its velocity given by the graph below. The velocity is $v$=4 m/s for the first 3 seconds, then $v$=-2 m/s for the next 2 seconds. What is the overall displacement $\Delta x$ of the particle? Express your answer in meters.

A particle moves along a straight line with its velocity given by the graph below. The velocity is constant at $4$ m/s for $3$ seconds, then drops to $-2$ m/s for the next $2$ seconds. What is the displacement $\Delta x$ of the particle over the entire $5$-second interval? Express your answer in meters.