If A = 3r^2h^2, and (rh) increases by 100%, then the new A is how many times greater than the old A? PLEASE HELP ME, I’LL GIVE YOU BRAINLIEST!!! (Specify your answer)

Answers

The new expression is 4 times the old expression

How to determine the number of times the expression is greater than the old expression?

The old expression is given as:

A = 3r^2h^2

Rewrite the expression as

A = 3(rh)^2

When rh increases by 100%, the new value of rh becomes

New rh = rh + rh

This gives

New rh = 2rh

So, the equation of the new expression is:

New expression = 3(2rh)^2

Evaluate the exponent

New expression = 3 * 4 (rh)^2

Substitute A = 3(rh)^2 in the above expression

New expression = 4 * A

This gives

New expression = 4A

Hence, the new expression is 4 times the old expression

new expressionis 4 times the old expression## How to determine the number of times the expression is greater than the old expression?

old expressionis given as:expressionasincreasesby 100%, the new value of rh becomesnew expressionis 4 times the old expressionexpressionsat: