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This is the formula for the volume of a right square pyramid, where A is the side length of the base and H is the height: V=1/3a^2h. Which equation correctly rewrites the formula to solve h?

A. h=3V^2/a

B. h=3Va^2

C. h=3V/a^2

D. h=Va^2/3


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Answer :

Answer:

If it’s v=1/3 *( a^2) * h

Divide both sides by (1/3)*h

v/(1/3*h) = a^2

Or

3v/h = a^2

Square root both sides

Sqrt(3v/h) = a

Step-by-step explanation:

Option C.  h = 3V/a^2 is correct


This is the formula for the volume of a right square pyramid, where A is the side length of the base and H is the height: V=1/3a^2h.

What is volume?

Volume, is defined as the ratio of the mass of object to its density.

V = 1/3a^2h

Transposition of values of RHS to LHS.

h =3V/a^2


Thus, the required expression is given by h =3V/a^2

Learn more about Volume here:
https://brainly.com/question/1578538

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