Pyramid A is a square pyromania with a base side length of 9 inches and a height of 4 inches pyramid B has a Volume of 8,100in3 how many times bigger is the volume of pyromania B than Purim as A



Answer :

Answer:

75 times

Step-by-step explanation:

To calculate this we need to:

First, find the volume of Pyramid A:

The formula for the volume of a square pyramid is

V = (1/3)bh

Where;

  • V is the volume,
  • b is the base area
  • h is the height.

Base area (b) = side^2 = 9^2 = 81 in^2

Volume (V) = (1/3)bh = (1/3)(81)(4) = 108 in^3

Now, we know the volume of Pyramid B is 8,100 in^3. To find out how many times bigger it is than Pyramid A, we can simply divide the volume of Pyramid B by the volume of Pyramid A:

Pyramid A → 108 in^3

Pyramid B → 8,100 in^3

8,100 in^3 ÷ 108 in^3 = 75

So, the volume of Pyramid B is 75 times bigger than the volume of Pyramid A.

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