![]() |
Sign Up FREE! |
Sign In |
Classroom Setup |
Common Core Alignment ![]() |
![]() |
#1 |
Guest
Posts: n/a
|
![]() Two pyramids are similar with a ratio of surface areas of 25:64, Find the volume of the second pyramid given the first has a volume of 250m^3.thanks in advance.ania: when I did it your way i got 16....and i dont think that's it.doctor Q: i've never done it your way before
|
![]() |
#2 |
Guest
Posts: n/a
|
![]() First we take the ratio-: 25:6464 / 25 = 2.56Now we cube this amount to allow for the change in area in the three axis (x,y,z)2.56^3 = 16.777216Now we multiply the 1st surface area by this....250 x 16.777216 = 4194.304 m^3NOTE!!! Now I've seen Mathmatica's way, I think he's got it correct.
|
![]() |
#3 |
Guest
Posts: n/a
|
![]() To do this you need to find the scale factor, a:b, by square rooting the surface areas. It is 5:8.Then you set up a proportion a^3:b^3=Volume1/Volume 2Cross multiply and solve.
|
Thread Tools | |
Display Modes | |
|
|