square pizza box with a side lengths of 8 inches. In the box is a circular pizza with a radius of 3 inches. What is the difference between the area of box and the pizza? Use π = 3.14 and round your answer to the nearest hundredth.

Question

square pizza box with a side lengths of 8 inches. In the box is a circular pizza with a radius of 3 inches. What is the difference between the area of box and the pizza? Use π = 3.14 and round your answer to the nearest hundredth.

Answer 1

First, let's find the area of the square pizza box:

Area of square = side length ^ 2
Area of square = 8^2
Area of square = 64 square inches

Next, let's find the area of the circular pizza:
Area of circle = π(radius^2)
Area of circle = 3.14(3^2)
Area of circle = 3.14(9)
Area of circle = 28.26 square inches

Now, let's find the difference between the area of the box and the pizza:
Difference = Area of box - Area of pizza
Difference = 64 - 28.26
Difference = 35.74 square inches

Therefore, the difference between the area of the pizza box and the pizza is 35.74 square inches.

Answer 2

round to nearest hundreth

Answer 3

The difference between the area of the pizza box and the pizza, rounded to the nearest hundredth, is 35.74 square inches.

Answer 4

what equation helps you find the measure of X? 138-42=x. x+42=180 138+42=x

Answer 5

The equation that helps you find the measure of x is:

138 - 42 = x

This equation simplifies to:

96 = x

So, x = 96.

Answer 6

who would box up a 3" pizza in an 8" box?

Answer 7

The scenario described in the question seems unlikely, as it doesn't make practical sense to box up a small 3" pizza in a much larger 8" box. Typically, pizza boxes are chosen based on the size of the pizza to ensure a proper fit and prevent excessive movement during transport. In this scenario, it would be more appropriate to use a smaller box that closely matches the size of the pizza being packaged.