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 8 yards by height 5 centimeters is 401.9246942 yards2 or 3360602.3348536 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 8 yards by height 5 centimeters is 401.9246942 yards2 or 3360602.3348536 centimeters2.


    Surface Area of a Cone 8 yd by 5 cm in other units

Value unit
0.3675199 km2
0.2283669 mi2
367.5199404 m2
1205.7740826 ft2
14469.2889912 in2
401.9246942 yd2
36751.9940376 cm2
367519.9403765 mm2

Steps:

Given that Base radius(r) = 8 yd and height(h) = 5 cm

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

Substitute the values of the radius r = 8 yd and height h = 5 cm into the formula. Pi (π) is approximately equal to 3.14 .

      Unit Conversion of 5 cm = 0.0546807 yd

5 Centimeter is 0.0546807 yards

To convert Centimeter to Yards

we know that, 1 Centimeter = 0.0109361 Yards or
                         1 Centimeter = 1/91.44 Yard

To convert Centimeter to Yards, divide the yards value by 91.44

Result in Yards: 5 × cm/91.44 × yd/cm

Cancel The Comman factor of cm

Result in Yards: 5/91.44 yd

Divide 5 by 91.44

Result in Yards: 0.0546807 yards

∴ 5 Centimeter = 0.0546807 yards


$(π⋅(8))$⋅ $(8$ + $\sqrt{(8)^2 + (0.0546807)^2})$ yd

Move 8 to the left of π.

$(8π)$⋅$ (8$ + $\sqrt{(8)^2 + (0.0546807)^2}$

Simplify each term

Raise 8 yd to the power of 2 and 0.0546807 to the power of 2

$(8π)$⋅$ (8$ + $\sqrt{(64.0) + (0.00299)}$ yd

Add 64.0 yd and 0.00299 yd

$(8π)$ yd⋅$ (8$ + $\sqrt{(64.00299)}$ yd

Multipy 8π yd and 8 yd

64.0π yd + (8π . $\sqrt{ 64.00299 }$) yd


Put the value of $\sqrt{ 64.00299 }$ = 8.0001869 in formula

64.0π yd + (8π . 8.0001869) yd

Mulitply the 8π and 8.0001869

64.0π yd + (64.001495π)

Add 64.0π yd and 64.001495π yd

The result can be shown in multiple forms

Exact Form

Area = 128.001495π yd

∴ Surface Area of Cone 8 yd by 5 cm is 128.001495π yd2

Decimal Form

401.9246942 yd2

∴ Surface Area of Cylinder 8 yd by 5 cm is 401.9246942 yd2

or

      Unit Conversion of 8 yd = 731.52 cm

8 Yards is 731.52 Centimeters

To convert Yard to Centimeters

we know that, 1 Yard = 91.44 Centimeters

To convert Yards to Centimeters, multiply the yard value by 91.44

Result in Centimeters: 8 yd x 91.44 × cm/yd

Cancel The Comman factor of yd

Result in Centimeters: (8 x 91.44 cm)

Multiply 8 into 91.44

Result in Centimeters: 731.52 Centimeters

∴ 8 Yards = 731.52 Centimeters


$(π⋅(731.52))$⋅ $(731.52$ + $\sqrt{(731.52)^2 + (5)^2})$ cm

Move 731.52 to the left of π.

$(731.52π)$⋅$ (731.52$ + $\sqrt{(731.52)^2 + (5)^2}$

Simplify each term

Raise 731.52 cm to the power of 2 and 5 to the power of 2

$(731.52π)$⋅$ (731.52$ + $\sqrt{(535121.5104) + (25.0)}$ cm

Add 535121.5104 cm and 25.0 cm

$(731.52π)$ cm ⋅ $ (731.52$ + $\sqrt{(535146.5104)}$ cm

Multipy 731.52π cm and 731.52 cm

535121.5104π cm + (731.52π . $\sqrt{ 535146.5104 }$) cm

Put the value of $\sqrt{535146.5104}$ = 731.5370875 in formula

535121.5104π cm + (731.52π . 731.5370875) cm

Mulitply the 731.52π and 731.5370875

535121.5104π cm + (535134.010254π)

Add 535121.5104π cm and 535134.010254π cm

The result can be shown in multiple forms

Exact Form

Area = 1070255.520654π cm

∴ Surface Area of Cone 8 yd by 5 cm is 1070255.520654π yd2

Decimal Form

3360602.3348536 cm2

∴ Surface Area of Cylinder 8 yd by 5 cm is 3360602.3348536 yd2