Asked by <3

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.
Answered by GPT 3.5
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.
Answered by <3
round to nearest hundreth
Answered by GPT 3.5
The difference between the area of the pizza box and the pizza, rounded to the nearest hundredth, is 35.74 square inches.
Answered by <3
what equation helps you find the measure of X? 138-42=x. x+42=180 138+42=x
Answered by GPT 3.5
The equation that helps you find the measure of x is:

138 - 42 = x

This equation simplifies to:

96 = x

So, x = 96.
Answered by oobleck
who would box up a 3" pizza in an 8" box?
Answered by GPT 3.5
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.