Which graph correctly compares the volumes, V, of rectangular pyramids with different heights, h, when their bases all have the dimensions of 4 feet by 6 feet? (Recall that the volume of a rectangular pyramid can be found using the formula, V= 1/3 Bh,where V is the volume, B is the area of the base, and h is the height.) A: http://media.education2020.com/evresources/3107-13-06/mc010-2.jpg B: http://media.education2020.com/evresources/3107-13-06/mc010-3.jpg C: http://media.education2020.com/evresources/3107-13-06/mc010-4.jpg D: http://media.education2020.com/evresources/3107-13-06/mc010-5.j
@jeremyggg
ok so, the base is going to be 4*6 which is 24 v=1/3(24)h 1/3 of 24 is 8 so v = 8h lets do easy numbers, if the height is 2 what is the volume?
2
V= 1/3(24)(2)
15.984 and the 9 goes on forever
or even try 1 as the height! V=1/3(base)(height) if the base = 4*6 V=1/3(24)(h) if you take 1/3 of 24 V=(8)(h) now lets plug in a simple number for h! like 1. V=(8)(1)
8
x axis is the height y axis is the volume! do you see a graph where the height we chose(x) of 1 has a y value of 8?
So its A
you got it! your main goal is to set up a simple equation and choose a really easy number to work with
thanks for the help once again :)
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