Question

AREA ADDITION AND SUBTRACTION URGENT?

Answer 1

The area of a circle:

`A_C=\pi r^2\\\\r=7.53\ cm\\\\A_C=\pi\cdot(7.53)^2=56.7009\pi\ cm^2\approx56.7009\cdot3.14\approx178.04\ cm^2`

The area of a square (like an area of a rhombus):

`A_S=(d\cdot d)/(2)=(d^2)/(2)\\\\d=2\cdot7.53=15.06\ cm\\\\A_S=((15.06)^2)/(2)=(226.8036)/(2)=113.4018\ cm^2\approx113.40\ cm^2`

The area of the yellow region:

`A=A_O-A_S\\\\A=178.04-113.40=64.64\ cm^2\approx64.6\ cm^2`

Answer: 64.4 cm²

Answer 2

Since you already have the radius (7.53), you must find the area of the circle and subtract the area of the square from that. So, you use the formula A =
`\pi` r^2 where r is 7.53. From there, you get about 178.1311 square cm. Then, knowing the diagonal (7.53 * 2 or 14.06), you get the side length to be about 10.65. Squaring that, we get 113.4225. Subtracting, we get the answer to be about 64.7 square centimeters.