The shaded region lies between $y=2x$ and $y=x^2$ on $\left[0,4\right]$. Find its area.

Find the area of the region enclosed by $y=5x-4$ and $y=x^2$.

Find the area of the region enclosed by $y=x+2$ and $y=x^2$.

Find the area between $y=x^2+6$ and $y=2x$ on $\left[0,4\right]$.

Find the area between $y=x^2+5$ and $y=4x$ on $\left[0,3\right]$.

Find the area of the region enclosed by $y=-4x$ and $y=x^2$.

Find the area between $y=x^2+5$ and $y=x$ on $\left[0,4\right]$.

Find the area between $y=x^2+6$ and $y=3x$ on $\left[0,5\right]$.

Find the area of the region enclosed by $y=-x$ and $y=x^2$.

The shaded region is bounded by $y=31-x^2$ and $y=6$. Which integral gives its AREA?

The shaded region lies between $y=x$ and $y=x^2$ on $\left[0,2\right]$. Find its area.

The shaded region is bounded by $y=35-2x^2$ and $y=3$. Which integral gives its AREA?

Find the area of the region enclosed by $y=-x+6$ and $y=x^2$.

Find the area between $y=x^2+2$ and $y=2x$ on $\left[0,3\right]$.

Find the area between $y=x^2+5$ and $y=3x$ on $\left[0,4\right]$.

The shaded region is bounded by $y=150-4x^2$ and $y=6$. Which integral gives its AREA?

The shaded region is bounded by $y=65-4x^2$ and $y=1$. Which integral gives its AREA?

The shaded region lies between $y=\sin x$ and $y=\cos x$ on $\left[0,\frac{\pi }{2}\right]$, with $x$ in radians. Find its area.

Find the area between $y=x^2+5$ and $y=2x$ on $\left[0,4\right]$.

The shaded region is bounded by $y=111-3x^2$ and $y=3$. Which integral gives its AREA?

The shaded region lies between $y=5x$ and $y=x^2$ on $\left[0,10\right]$. Find its area.

The shaded region is bounded by $y=4-x^2$ and $y=3$. Which integral gives its AREA?

Find the area between $y=x^2+6$ and $y=3x$ on $\left[0,4\right]$.

Find the area of the region enclosed by $y=-4x-3$ and $y=x^2$.

Find the area of the region enclosed by $y=1$ and $y=x^2$.

The shaded region lies between $y=6\sin x$ and $y=6\cos x$ on $\left[0,\frac{\pi }{2}\right]$, with $x$ in radians. Find its area.

Find the area of the region enclosed by $y=-2x+3$ and $y=x^2$.

The shaded region lies between $y=3\sin x$ and $y=3\cos x$ on $\left[0,\frac{\pi }{2}\right]$, with $x$ in radians. Find its area.

The shaded region is bounded by $y=32-3x^2$ and $y=5$. Which integral gives its AREA?

Find the area between $y=x^2+2$ and $y=x$ on $\left[0,2\right]$.