The base of pyramid a is a rectangle with a length of 10 meters and a width of 20 meters. the base of pyramid b is a square with 10-meter sides. the heights of the pyramids are the same. the volume of pyramid a is twice that of pyramid a, the new volume of pyramid b is the volume of pyramid b. if the height of pyramid b increases to the volume of pyramid a.

The volume of rectangle pyramid can be calculated using formula:

1. If the base of pyramid A is a rectangle with a length of 10 meters and a width of 20 meters, then

2. If the base of pyramid B is a square with 10-meter sides, then

3. If heights are the same, you can see that

Answer 1: twice (2 times)

If then

Answer 2: the same

The volume of pyramid A is twice of pyramid B and if the height of pyramid B increased to twice that of pyramid A, the new volume of pyramid B is the equal to the volume of pyramid A.

Step-by-step explanation:

Given information:

Pyramid A: Rectangular base of 10×20.

Pyramid B: Square base of 10×10.

It is given that

The volume of a pyramid is the heights of the pyramids are the same.

Let the height of both pyramids be h.

Where, B is base area and h is height of the pyramid.

The volume of Pyramid A is

The volume of Pyramid B is

We conclude that,

It means the volume of pyramid A is twice of pyramid B.

Now, the height of pyramid B increased to twice that of pyramid A.

Let the height of pyramid B is 2h and height of pyramid a is h.

The volume of Pyramid B is

Therefore the volume of pyramid A is twice of pyramid B and if the height of pyramid B increased to twice that of pyramid A, the new volume of pyramid B is the equal to the volume of pyramid A.

his first public project he is asked to create a small scale drawing. the garden is a right triangle with base 25m and height 30m. are you trying to solve for the last side/hypotenuse? the irrational form of the answer would be 5\sqrt{61}