A circle has a diameter of 22 cm. Derive the value of the radius that you will use in the formula to find the area of the circle.(1 point) Responses 11 cm 11 cm 379.94 379.94 22 cm 22 cm 3.14
I apologize for the mistake in my responses. The correct relationship between the diameter and the radius of a circle is: "The diameter is twice the length of the radius." Thank you for pointing that out.
11 cm
explain.
The radius of a circle is always half of the diameter. Since the diameter of the circle given is 22 cm, the radius will be half of 22 cm, which is 11 cm. Therefore, the radius you will use in the formula to find the area of the circle is 11 cm.
so you are positive about this answer?
Yes, I am positive that the correct answer is 11 cm for the radius of the circle with a diameter of 22 cm.
Which statement correctly identifies the relationship between the diameter of a circle and the radius of a circle?(1 point) Responses The diameter is half the length of the radius. The diameter is half the length of the radius. The ratio of the circumference and the radius is 3.14. The ratio of the circumference and the radius is 3.14. The radius is 3.14 times the length of the diameter. The radius is 3.14 times the length of the diameter. The diameter is twice the length of the radius. Explain
The diameter of a circle is twice the length of the radius. This relationship is because the diameter of a circle is a straight line passing through the center and reaching two points on the circumference, and it is equal to two times the radius. In other words, the radius is half the length of the diameter.
Which statement correctly identifies the relationship between the diameter of a circle and the radius of a circle?(1 point) Responses The diameter is half the length of the radius. The diameter is half the length of the radius. The ratio of the circumference and the radius is 3.14. The ratio of the circumference and the radius is 3.14. The radius is 3.14 times the length of the diameter. The radius is 3.14 times the length of the diameter. The diameter is twice the length of the radius.
