Question

Container A was filled with water to the brim. Then, some of the water was poured into an empty Container B until the height of the water in both containers was the same. Find the new height in both water containers

Answer 1

28cm is the answer for your question!

Answer 2

The new height of the water container is equal to 66.7 centimeters.

For Container A:

• Height = 40 cm.

• Length = 25 cm.

• Width = 30 cm.

For Container B:

• Length = 18 cm.

• Width = 25 cm.

First of all, we would determine the volume of the water in Container A:

The volume of a rectangular prism.

Mathematically, the volume of a rectangular prism is given by this formula:

$V = L \times W \times H$

Where:

• V is the volume.

• L is the length.

• W is the width.

• H is the height.

Substituting the given parameters into the formula, we have;

$V = 25 \times 30 \times 40$

V = 30,000 cubic centimeters.

Note: The volume of the two containers must be the same.

The new height:

$30000=18\times 25 \times h\\\\30000=450h\\\\h=\frac{30000}{450}$

h = 66.7 centimeters.

Read more on volume of a rectangular prism here: brainly.com/question/3867601