Inthe given figure a circular track is in the form of a ring whose inner circumference is 88cm and outer circumference is 132cm. Find its width
Answers
Answered by
28
Solution:-
Let 'R' be the radius of the outer circular ring and 'r' be the radius of the inner circular ring.
Now, according to the question.
Circumference of a circle = 2πR
132 = 2*22/7*R
R = (132*7)/(22*2)
R = 21 cm
Radius of the outer circular ring is 21 cm.
Circumference of inner circular ring = 88 cm
circumference = 2πr
88 = 2*22/7*r
r = (88*7)/(22*2)
r = 14 cm.
Now, width of the track = radius of the outer ring - radius of the inner ring
= 21 - 14
= 7 cm
So, the width of the track is 7 cm.
Answer.
Let 'R' be the radius of the outer circular ring and 'r' be the radius of the inner circular ring.
Now, according to the question.
Circumference of a circle = 2πR
132 = 2*22/7*R
R = (132*7)/(22*2)
R = 21 cm
Radius of the outer circular ring is 21 cm.
Circumference of inner circular ring = 88 cm
circumference = 2πr
88 = 2*22/7*r
r = (88*7)/(22*2)
r = 14 cm.
Now, width of the track = radius of the outer ring - radius of the inner ring
= 21 - 14
= 7 cm
So, the width of the track is 7 cm.
Answer.
Answered by
0
Answer:
Step-by-step explanation:
We have,
Height(h) = 24 cm and the circumferences of circular faces of a frustum = 132 cm and 88 cm.
We have,
⇒
⇒
⇒ cm
And,
⇒
⇒ cm
Slant height, l =
cm
∴ The curved surface area of the frustum
Hence, the curved surface area of the frustum 2750
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