Question 1
Which quantity is found by integrating a velocity function over a time interval?
Question 2
What is the area under a curve $y=f(x)$ and above the $x$-axis on the interval $[a,b]$ usually represented by?
Question 3
If a rate function $r(t)$ gives the rate of change of a quantity, what does $\int_0^5 r(t)\,dt$ represent?
Question 4
Which statement best describes the Fundamental Theorem of Calculus in a simple form?
Question 5
If $v(t)$ is velocity, what is the correct relationship between distance traveled and displacement on a time interval?