The base of a solid is the shaded region in the graph, bounded by $x=3-y$, the $y$-axis and the $x$-axis. Cross sections perpendicular to the $y$-axis are ISOSCELES RIGHT TRIANGLES with a LEG in the base. Which integral gives the volume?

The base of a solid is the shaded region in the graph, bounded by $x=y^2$ and $x=4$. Cross sections perpendicular to the $y$-axis are SEMICIRCLES whose DIAMETERS lie in the base. Which integral gives the volume?

The base of a solid is the shaded region in the graph, bounded by $y=-3x+6$, the $x$-axis and the $y$-axis. Cross sections perpendicular to the $x$-axis are SQUARES with one side in the base. What is the volume?

The base of a solid is the shaded region in the graph, between $y=2x$ and $y=x^2$. Cross sections perpendicular to the $x$-axis are SEMICIRCLES whose DIAMETERS lie in the base. Which integral gives the volume?

The base of a solid is the shaded region in the graph, bounded by $y=-2x+10$, the $x$-axis and the $y$-axis. Cross sections perpendicular to the $x$-axis are SQUARES with one side in the base. What is the volume?

The base of a solid is the shaded region in the graph, bounded by $y=\sqrt{3x}$, the $x$-axis and $x=1$. Cross sections perpendicular to the $x$-axis are SQUARES with one side in the base. What is the volume?

The base of a solid is the shaded region in the graph, bounded by $y=6-2x$, the $x$-axis and the $y$-axis. Cross sections perpendicular to the $x$-axis are ISOSCELES RIGHT TRIANGLES with the HYPOTENUSE in the base. Which integral gives the volume?

The base of a solid is the shaded region in the graph, bounded by $y=\sqrt{5x}$, the $x$-axis and $x=5$. Cross sections perpendicular to the $x$-axis are SQUARES with one side in the base. What is the volume?

The base of a solid is the shaded region in the graph, bounded by $x=3-y$, the $y$-axis and the $x$-axis. Cross sections perpendicular to the $y$-axis are SEMICIRCLES whose DIAMETERS lie in the base. Which integral gives the volume?

The base of a solid is the shaded region in the graph, bounded by $x=y^2$ and $x=4$. Cross sections perpendicular to the $y$-axis are EQUILATERAL TRIANGLES with one side in the base. Which integral gives the volume?

The base of a solid is the shaded region in the graph, between $y=x$ and $y=x^2$. Cross sections perpendicular to the $x$-axis are EQUILATERAL TRIANGLES with one side in the base. Which integral gives the volume?

The base of a solid is the shaded region in the graph, between $y=x$ and $y=x^2$. Cross sections perpendicular to the $x$-axis are SEMICIRCLES whose DIAMETERS lie in the base. Which integral gives the volume?

The base of a solid is the shaded region in the graph, bounded by $y=\sqrt{4x}$, the $x$-axis and $x=2$. Cross sections perpendicular to the $x$-axis are SQUARES with one side in the base. What is the volume?

The base of a solid is the shaded region in the graph, bounded by $y=\sqrt{5x}$, the $x$-axis and $x=2$. Cross sections perpendicular to the $x$-axis are SQUARES with one side in the base. What is the volume?

The base of a solid is the shaded region in the graph, bounded by $x=y^2$ and $x=9$. Cross sections perpendicular to the $y$-axis are EQUILATERAL TRIANGLES with one side in the base. Which integral gives the volume?

The base of a solid is the shaded region in the graph, bounded by $y=-2x+14$, the $x$-axis and the $y$-axis. Cross sections perpendicular to the $x$-axis are SQUARES with one side in the base. What is the volume?

The base of a solid is the shaded region in the graph, bounded by $y=4-x^2$ and the $x$-axis. Cross sections perpendicular to the $x$-axis are EQUILATERAL TRIANGLES with one side in the base. Which integral gives the volume?

The base of a solid is the shaded region in the graph, bounded by $y=9-x^2$ and the $x$-axis. Cross sections perpendicular to the $x$-axis are EQUILATERAL TRIANGLES with one side in the base. Which integral gives the volume?

The base of a solid is the shaded region in the graph, between $y=2x$ and $y=x^2$. Cross sections perpendicular to the $x$-axis are ISOSCELES RIGHT TRIANGLES with the HYPOTENUSE in the base. Which integral gives the volume?

The base of a solid is the shaded region in the graph, bounded by $y=4-x^2$ and the $x$-axis. Cross sections perpendicular to the $x$-axis are ISOSCELES RIGHT TRIANGLES with a LEG in the base. Which integral gives the volume?

The base of a solid is the shaded region in the graph, bounded by $y=6-2x$, the $x$-axis and the $y$-axis. Cross sections perpendicular to the $x$-axis are SEMICIRCLES whose DIAMETERS lie in the base. Which integral gives the volume?

The base of a solid is the shaded region in the graph, bounded by $y=4-x$, the $x$-axis and the $y$-axis. Cross sections perpendicular to the $x$-axis are ISOSCELES RIGHT TRIANGLES with a LEG in the base. Which integral gives the volume?

The base of a solid is the shaded region in the graph, bounded by $y=2-x$, the $x$-axis and the $y$-axis. Cross sections perpendicular to the $x$-axis are SEMICIRCLES whose DIAMETERS lie in the base. Which integral gives the volume?

The base of a solid is the shaded region in the graph, bounded by $x=3-y$, the $y$-axis and the $x$-axis. Cross sections perpendicular to the $y$-axis are EQUILATERAL TRIANGLES with one side in the base. Which integral gives the volume?