The grapefruit should be <u>sliced</u> 1 inch from its center in order that both circular sections have the same radius as the two halves of a perfectly sliced orange with a 4-inch diameter
Since the grapefruit has a diameter of 6 inches and we require its cut cross-section to have a diameter of 4 inches as that of a perfectly sliced orange with a 4-inch diameter.
For the circular section to have a diameter of 4 inches, we cut it with a radius of 4/2 = 2 inches from the top.
<h3>Distance from center at which grapefruit is sliced</h3>
Now, since the radius of the grapefruit is 6/2 = 3 inches, and radius of the circular cross-section is 2 inches, the distance from the center of the grapefruit the circular section should be sliced, d = radius of grapefruit - radius of section = 3 inches - 2 inches = 1 inch.
So, the grapefruit should be <u>sliced</u> 1 inch from its center in order that both circular sections have the same radius as the two halves of a perfectly sliced orange with a 4-inch diameter
Learn more about circular section here:
brainly.com/question/3827527
Answer: x = -9
Step-by-step explanation:
-10x - 10y = -10
when y = 10
-10x - 10(10) = -10
-10x - 100 = -10
Add 100 to each side
-10x = 90
Divide each side by -10
x = -9
-10(-9) - 10(10)
90 - 100 = -10
C, can be an irrational number because of the squaring of a and b
Answer:
Answer is 3.25
Step-by-step explanation:
