Find the total area of the Pizza (assuming round pizza) A= 3.14 X radius squared.
Then divide by the number of slices.
9 inches is your radius. Use that to calculate the area of the whole pizza and then divide by 8. (You do not need any sections or angles).
Depends on how many slices the pizza had. A typical pizza has 8 slices, if 4 people have 1 slice each, you've essentially cut the pizza in half, giving you a straight line down the middle, so a 180° angle.
You get the area by using formulas. There is usually a specific formula to find the area of each shape. Some irregular shaps may not have a formula.
You get the area by using formulas. There is usually a specific formula to find the area of each shape. Some irregular shaps may not have a formula.
You get the area by using formulas. There is usually a specific formula to find the area of each shape. Some irregular shaps may not have a formula.
The total area of pizza is given by the formula A = pi x r2 where r is the radius. So the total area of the pizza is approximately 144(pi) or 452.39 square inches, and if cut into 16 pieces will yield approximately 28.27 square inches per slice.
The answer is 6 inches.
9 inches is your radius. Use that to calculate the area of the whole pizza and then divide by 8. (You do not need any sections or angles).
6
about 28.3 square inches
25 square inches
25 square inches.
Each slice is about 25.45 square inchesArea = pi r2 = pi (182) = 254.47 square inchesor arc = 5.4 inches
28.27 square inches.
If they are the diameters of the pizzas then:- Each slice of the 7 inch pizza is about 9.62 square inches Each slice of the 9 inch pizza is about 7.95 square inches
To answer this question, you need to know two things: The total number of ounces of cheese used. The total number of slices of pizza made. Once you have these values, you can find the amount of cheese on each slice by dividing the total ounces of cheese by the number of slices of pizza.
By integration, which basically means dividing the object into small slices and calculating the area of each slice. If the (basically 2-dimensional) slice is itself irregular, you need to apply integration once more on each slice. This topic is explored in detail in calculus courses.