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A closed tin of milk has a diameter of 10 cm and height 16 cm , find the total surface area of the tin {take pie to be 22/7}Asked by Chinenye
A closed tin of milk has diameter 10cm and height 16cm. Find the total surface of the tin.(take π to be 22/7)
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Answered by
Chinenye
2πr(h+r)
2π×10(16+10)
=2×22/7×10(26)
=44×260/7
=11440/7
=1634.3
2π×10(16+10)
=2×22/7×10(26)
=44×260/7
=11440/7
=1634.3
Answered by
Bosnian
d = diameter
r = radius
Surface area:
A = 2 area of circles + 1 area of rectangle = 2 r² π + 2 r π h = 2 r π ( r + h )
r = d / 2 = 10 / 2 = 5 cm
A = 2 ∙ 5 ∙ 22 / 7 ∙ ( 5 + 16 ) = 2 ∙ 5 ∙ 22 ∙ 21 / 7 = 660 cm²
OR
A = 2 area of circles + 1 area of rectangle = 2 d² π / 4 + d π h =
d² π / 2 + d π h = d π ( d / 2 + h )
10 ∙ ( 22 / 7 ) ∙ ( 10 / 2 + 16 ) = 220 / 7 ∙ ( 5 + 16 ) =
220 ∙ 21 / 7 = 4620 / 7 = 660 cm²
r = radius
Surface area:
A = 2 area of circles + 1 area of rectangle = 2 r² π + 2 r π h = 2 r π ( r + h )
r = d / 2 = 10 / 2 = 5 cm
A = 2 ∙ 5 ∙ 22 / 7 ∙ ( 5 + 16 ) = 2 ∙ 5 ∙ 22 ∙ 21 / 7 = 660 cm²
OR
A = 2 area of circles + 1 area of rectangle = 2 d² π / 4 + d π h =
d² π / 2 + d π h = d π ( d / 2 + h )
10 ∙ ( 22 / 7 ) ∙ ( 10 / 2 + 16 ) = 220 / 7 ∙ ( 5 + 16 ) =
220 ∙ 21 / 7 = 4620 / 7 = 660 cm²
Answered by
henry2,
As = 2(pi*r^2)+2pi*r*h = 2(3.14*5^2) + 6.28*5*16 = 659.5 cm^2.
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