Find the radius of a right circular cylinder whose volume is 3080cu.cm and height is equal to 2ocm
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Given :-
- Volume of right circular cylinder is 3080cu.cm and height is equal to 20cm
To find :-
- Radius of right circular cylinder
Solution :-
- Volume of right circular cylinder = 3080cm³
- Height of cylinder = 20cm
As we know that
→ Volume of cylinder = πr²h
Where " r " is radius and " h " is height of cylinder
As per given condition
→ Volume of cylinder = 3080
→ πr²h = 3080
Put the value of π and h
→ 22/7 × r² × 20 = 3080
→ 22/7 × 20 × r² = 3080
→ 440/7 × r² = 3080
→ r² = 3080 × 7/440
→ r² = 21560/440
→ r² = 49
→ r = √49
→ r = 7 cm
Hence,
- Radius of right circular cylinder is 7cm
Answered by
81
Given :-
- Volume of right circular cylinder is 3080cu.cm and height is equal to 20cm
To find :-
- Radius of right circular cylinder
Solution :-
- Volume of right circular cylinder = 3080cm³
- Height of cylinder = 20cm
- As we know that
↦ Volume of cylinder = πr²h
- R = radius, h = height of cylinder.
↦ Volume of cylinder = 3080
⠀⠀↦ πr²h = 3080
Put the value of π and h,
↦ 22/7 × r² × 20 = 3080
⠀↦ 22/7 × 20 × r² = 3080
⠀⠀↦ 440/7 × r² = 3080
⠀⠀⠀↦ r² = 3080 × 7/440
⠀⠀⠀⠀↦ r² = 21560/440
⠀⠀⠀⠀⠀↦ r² = 49
⠀⠀⠀⠀⠀⠀↦ r = √49
⠀⠀⠀⠀⠀⠀⠀↦ r = 7 cm
Hence,
- Radius of right circular cylinder is 7cm
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