The ratio of two cylinders are in the ratio 2:3and their heights are in the ratio 5:3. Calculate the ratio of their C.S.A.
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Solution :
{Formulae of Cylinder}
✒ Volume of Cylinder = πr²h
✒ Curved Surface Area of Cylinder = 2πrh
In this Question, It is given that Radii of two circular cylinder = 2: 3 and it's height are in the Ratio 5:3 .
Now, According to the Question;
Curved Surface Area of Circular Cylinder ÷ Curved Surface Area of Circular Cylinder = 2πrh/2πRH
✏ Curved Surface Area of Circular Cylinder ÷ Curved Surface Area of Circular Cylinder = 2(π)(2)(5) ÷ 2(π)(3)(3)
✏ Curved Surface Area of Circular Cylinder ÷ Curved Surface Area of Circular Cylinder = 10/9
Hence, Required Ratio of their curved Surface of Cylinders = 10 : 9
{Formulae of Cylinder}
✒ Volume of Cylinder = πr²h
✒ Curved Surface Area of Cylinder = 2πrh
In this Question, It is given that Radii of two circular cylinder = 2: 3 and it's height are in the Ratio 5:3 .
Now, According to the Question;
Curved Surface Area of Circular Cylinder ÷ Curved Surface Area of Circular Cylinder = 2πrh/2πRH
✏ Curved Surface Area of Circular Cylinder ÷ Curved Surface Area of Circular Cylinder = 2(π)(2)(5) ÷ 2(π)(3)(3)
✏ Curved Surface Area of Circular Cylinder ÷ Curved Surface Area of Circular Cylinder = 10/9
Hence, Required Ratio of their curved Surface of Cylinders = 10 : 9
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