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In each example given below, radius of base of a cylinder and its height are given. Then find the curved surface area and total surface area.
1. r = 70 cm, h = 1.4 cm
2.r = 4.2 cm, h = 14 cm
Answers
Answer:
1. CSA =
2× 22/7 × 70 × 1.4
616 cm
tsa = 2πr(r+h)
= 2×22/7×70 ( 70+1.4)
= 440 × 71.4
= 31416
2. csa = 2πrh
= 2 × 22/7 × 4.2 × 14
= 369.6 cm
tsa = 2πr ( r+ h)
= 2 × 22/7 × 4.2 ( 4.2 + 14)
= 26.4 × 18.2
= 480.48 cm
Answer:
1) r = 70 cm
h = 1.4 cm
C.S.A of cylinder = 2πrh
= 2*22*70*1.4/7
= 2*22*14
= 616 cm²
T.S.A of cylinder = C.S.A. of cylinder + 2πr²
= 616 + 2*22*70*70/7
= 616+ 30800
= 31416 cm²
2) r = 4.2 cm
h = 14 cm
C.S.A of cylinder = 2πrh
= 2*22*4.2*14/7
= 2*22*14*0.6
= 369.6 cm²
T.S.A of cylinder = C.S.A. of cylinder + 2πr²
= 369.6 + 2*22*4.2*4.2
= 369.6 + 776.16
= 1145.76 cm²
Step-by-step explanation
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