AREA ADDITION AND SUBTRACTION URGENT?

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 = [tex] \pi [/tex] 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.
The area of a circle:
[tex]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[/tex]
The area of a square (like an area of a rhombus):
[tex]A_S=\dfrac{d\cdot d}{2}=\dfrac{d^2}{2}\\\\d=2\cdot7.53=15.06\ cm\\\\A_S=\dfrac{(15.06)^2}{2}=\dfrac{226.8036}{2}=113.4018\ cm^2\approx113.40\ cm^2[/tex]
The area of the yellow region:
[tex]A=A_O-A_S\\\\A=178.04-113.40=64.64\ cm^2\approx64.6\ cm^2[/tex]
Answer: 64.4 cm²