A pyramid with volume 40 cubic inches has a rectangular base. If the length of the base is doubled, the width tripled and the height increased by $50\%$, what is the volume of the new pyramid, in cubic inches?
A pyramid with volume 40 cubic inches has a rectangular base. If the length of the base is doubled, the width tripled and the height increased by $50\%$, what is the volume of the new pyramid, in cubic inches?
13lwh=40lwh=120 Newvolume=13∗2l∗3w∗1.5h=13∗2∗3∗1.5∗lwh=3lwh=3∗120=360cubicinches