Created By : Abhinandan Kumar

Reviewed By : Rajashekhar Valipishetty

Last Updated : May 30, 2023


Enter the value of base radius(r)

Enter the Value of height(h)


If the cone Radius 32 inches by height 24 centimeters is 6567.9609579 inches2 or 42373.8569156 centimeters2.


The surface area of a cone is equal to the area of the base plus the area of the cone. If the cone Radius 32 inches by height 24 centimeters is 6567.9609579 inches2 or 42373.8569156 centimeters2.


    Surface Area of a Cone 32 in by 24 cm in other units

Value unit
0.1668262 km2
0.1036613 mi2
166.8262083 m2
547.3300798 ft2
6567.9609579 in2
182.4433599 yd2
16682.6208331 cm2
166826.2083307 mm2

Steps:

Given that Base radius(r) = 32 in and height(h) = 24 cm

Surface Area of a Cone = $(π⋅(Radius))$⋅($(Radius)$ + $\sqrt{(Radius)^2+(Height)^2}$)

Substitute the values of the radius r = 32 in and height h = 24 cm into the formula. Pi (π) is approximately equal to 3.14 .

      Unit Conversion of 24 cm = 9.4488189 in

24 Centimeters is 9.4488189 inches

To convert Centimeter to Inches

we know that, 1 Centimeter = 0.393705 inches or
                         1 Centimeter = 1/2.54 inches

To convert Centimeters to inches, divide the centimeter value by 2.54.

Result in Centimeters: 24 × cm/2.54 × in/cm

Cancel The Comman factor of cm

Result in Inches: 24/2.54 in

Divide the 24 by 2.54

Result in Inches: 9.4488189 inches

∴ 24 Centimeters = 9.4488189 inches


$(π⋅(32))$⋅ $(32$ + $\sqrt{(32)^2 + (9.4488189)^2})$ in

Move 32 to the left of π.

$(32π)$⋅$ (32$ + $\sqrt{(32)^2 + (9.4488189)^2}$

Simplify each term

Raise 32 in to the power of 2 and 9.4488189 to the power of 2

$(32π)$⋅$ (32$ + $\sqrt{(1024.0) + (89.2801786)}$ in

Add 1024.0 in and 89.2801786 in

$(32π)$ in⋅$ (32$ + $\sqrt{(1113.2801786)}$ in

Multipy 32π in and 32 in

1024.0π in + (32π . $\sqrt{ 1113.2801786 }$) in


Put the value of $\sqrt{ 1113.2801786 }$ = 33.3658535 in formula

1024.0π in + (32π . 33.3658535) in

Mulitply the 32π and 33.3658535

1024.0π in + (1067.7073114π)

Add 1024.0π in and 1067.7073114π in

The result can be shown in multiple forms

Exact Form

Area = 2091.7073114π in

∴ Surface Area of Cone 32 in by 24 cm is 2091.7073114π in2

Decimal Form

6567.9609579 in2

∴ Surface Area of Cylinder 32 in by 24 cm is 6567.9609579 in2

or

      Unit Conversion of 32 in = 81.28 cm

32 Inches is 81.28 Centimeters

To convert Inches to Centimeters

we know that, 1 Inche = 2.54 Centimeters

To convert Inches to Centimeters, multiply the inche value by 2.54

Result in Centimeters: 32 in × 2.54 × cm/in

Cancel The Comman factor of in

Result in Centimeters: (32 x 2.54 cm)

Multiply 32 into 2.54

Result in Centimeters: 81.28 Centimeters

∴ 32 Inches = 81.28 Centimeters


$(π⋅(81.28))$⋅ $(81.28$ + $\sqrt{(81.28)^2 + (24)^2})$ cm

Move 81.28 to the left of π.

$(81.28π)$⋅$ (81.28$ + $\sqrt{(81.28)^2 + (24)^2}$

Simplify each term

Raise 81.28 cm to the power of 2 and 24 to the power of 2

$(81.28π)$⋅$ (81.28$ + $\sqrt{(6606.4384) + (576.0)}$ cm

Add 6606.4384 cm and 576.0 cm

$(81.28π)$ cm ⋅ $ (81.28$ + $\sqrt{(7182.4384)}$ cm

Multipy 81.28π cm and 81.28 cm

6606.4384π cm + (81.28π . $\sqrt{ 7182.4384 }$) cm

Put the value of $\sqrt{7182.4384}$ = 84.7492678 in formula

6606.4384π cm + (81.28π . 84.7492678) cm

Mulitply the 81.28π and 84.7492678

6606.4384π cm + (6888.4204903π)

Add 6606.4384π cm and 6888.4204903π cm

The result can be shown in multiple forms

Exact Form

Area = 13494.8588903π cm

∴ Surface Area of Cone 32 in by 24 cm is 13494.8588903π in2

Decimal Form

42373.8569156 cm2

∴ Surface Area of Cylinder 32 in by 24 cm is 42373.8569156 in2