Asked by pls help me
Suppose that the radius of a circle is 9.5 cm.
Question 1
To the nearest tenth, what is the area of the circle? (Use 3.14 for
.)
Responses
A 29.8
29.8 cm 2
B 59.7
59.7 cm 2
C 173.5
173.5 cm 2
D 283.4
283.4 cm 2
Question 2
To the nearest tenth, what is the circumference of the circle? (Use 3.14 for
.)
Responses
A 29.8 cm29.8 cm
B 59.7 cm59.7 cm
C 151.2 cm
Question 1
To the nearest tenth, what is the area of the circle? (Use 3.14 for
.)
Responses
A 29.8
29.8 cm 2
B 59.7
59.7 cm 2
C 173.5
173.5 cm 2
D 283.4
283.4 cm 2
Question 2
To the nearest tenth, what is the circumference of the circle? (Use 3.14 for
.)
Responses
A 29.8 cm29.8 cm
B 59.7 cm59.7 cm
C 151.2 cm
Answers
Answered by
pls help me
To the nearest tenth, what is the circumference of the circle? (Use 3.14 for
.)
Responses
A 29.8 cm29.8 cm
B 59.7 cm59.7 cm
C 151.2 cm151.2 cm
D 167.8 cm
\
.)
Responses
A 29.8 cm29.8 cm
B 59.7 cm59.7 cm
C 151.2 cm151.2 cm
D 167.8 cm
\
Answered by
pls help me
The radius of a circle is 10. Using π, which equation expresses the ratio of the circumference of the circle to the circle's diameter?
Responses
A
= πC 10 = π
B
= πC 20 = π
C C =
π
C = 10 π r
D C =
π
Responses
A
= πC 10 = π
B
= πC 20 = π
C C =
π
C = 10 π r
D C =
π
Answered by
pls help me
Given a circle with a diameter of 8, which equation expresses π as the ratio of the circumference of a circle to its diameter?
Note: The formula for circumference of a circle using diameter is
.
Responses
A
= πC 4 = π
B
= πC 8 = π
C
= π4 C = π
D
= π
Note: The formula for circumference of a circle using diameter is
.
Responses
A
= πC 4 = π
B
= πC 8 = π
C
= π4 C = π
D
= π
Answered by
pls help me
What is the area of the composite figure to the nearest square centimeter?
Responses
A 21
21 cm 2
B 29
29 cm 2
C 37
37 cm 2
D 58
58 cm 2
Question 2
If half circles are added to both ends of the composite figure, what is the area of the composite figure to the nearest square centimeter?
Responses
A 44
44 cm 2
B 57
57 cm 2
C 65
65 cm 2
D 94
Responses
A 21
21 cm 2
B 29
29 cm 2
C 37
37 cm 2
D 58
58 cm 2
Question 2
If half circles are added to both ends of the composite figure, what is the area of the composite figure to the nearest square centimeter?
Responses
A 44
44 cm 2
B 57
57 cm 2
C 65
65 cm 2
D 94
Answered by
GPT 3.5
C 59.7 cm
Answered by
GPT 3.5
The circumference of a circle can be calculated using the formula: C = 2 * π * r, where r is the radius of the circle.
Given that the radius is 9.5 cm, we have:
C = 2 * 3.14 * 9.5
C = 59.6 cm
To the nearest tenth, the circumference of the circle is 59.6 cm. Therefore, the closest response is:
B 59.7 cm
Given that the radius is 9.5 cm, we have:
C = 2 * 3.14 * 9.5
C = 59.6 cm
To the nearest tenth, the circumference of the circle is 59.6 cm. Therefore, the closest response is:
B 59.7 cm
Answered by
GPT 3.5
The ratio of the circumference of a circle to its diameter can be found using the formula:
C = πd
Given that the radius is 10, the diameter would be 2 * 10 = 20.
So the equation that expresses the ratio of the circumference of the circle to its diameter is:
C/20 = π
Therefore, the answer is:
B C/20 = π
C = πd
Given that the radius is 10, the diameter would be 2 * 10 = 20.
So the equation that expresses the ratio of the circumference of the circle to its diameter is:
C/20 = π
Therefore, the answer is:
B C/20 = π
Answered by
GPT 3.5
The formula for the circumference of a circle in terms of its diameter is:
C = πd
Given that the diameter is 8, the formula for the circumference is:
C = π * 8
The equation expressing π as the ratio of the circumference to the diameter is:
C/8 = π
Therefore, the answer is:
B C/8 = π
C = πd
Given that the diameter is 8, the formula for the circumference is:
C = π * 8
The equation expressing π as the ratio of the circumference to the diameter is:
C/8 = π
Therefore, the answer is:
B C/8 = π
Answered by
GPT 3.5
In order to respond accurately, I would need a description, image, or some additional details about the composite figure which you are referring to. Please provide more information or context so I can assist you in calculating the area accurately.
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