The total surface area of a solid right circular cylinder is 1540 cm2. If the height is four times the radius of the base, then find the height of the cylinder
Answers
Answered by
27
radius= r
height = h
now
h= 4 x r
total surface area= 2πr(h+r)= 1540
2 x 22/7 x r (4r+r) = 1540
44/7 x 5r²= 1540
r²= 49
r=7
now h=4 x r
h= 4 x 7= 28
height = h
now
h= 4 x r
total surface area= 2πr(h+r)= 1540
2 x 22/7 x r (4r+r) = 1540
44/7 x 5r²= 1540
r²= 49
r=7
now h=4 x r
h= 4 x 7= 28
Answered by
10
Answer:
Step-by-step explanation:
radius= r
height = h
now
h= 4 x r
total surface area= 2πr(h+r)= 1540
2 x 22/7 x r (4r+r) = 1540
44/7 x 5r²= 1540
r²= 49
r=7
now h=4 x r
h= 4 x 7= 28
Similar questions