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 10 centimeters by height 43 meters is 135334.3651158 centimeters2 or 13.5334365 meters2.


The surface area of a cone is equal to the area of the base plus the area of the cone. If the cone Radius 10 centimeters by height 43 meters is 135334.3651158 centimeters2 or 13.5334365 meters2.


    Surface Area of a Cone 10 cm by 43 m in other units

Value unit
1.3533437 km2
0.8409308 mi2
1353.3436512 m2
4440.1038424 ft2
53281.2461086 in2
1480.0346141 yd2
135334.3651158 cm2
1353343.651158 mm2

Steps:

Given that Base radius(r) = 10 cm and height(h) = 43 m

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

Substitute the values of the radius r = 10 cm and height h = 43 m into the formula. Pi (π) is approximately equal to 3.14 .

      Unit Conversion of 43 m = 4300.0 cm

43 Meters is 4300.0 Centimeters

To convert Meter to Centimeters

we know that, 1 Meter = 100 Centimeters

To convert Meter to Centimeters, multiply the kilometer value by 100

Result in Centimeters: 43 m × 100 × cm/m

Cancel The Comman factor of m

Result in Centimeters: (43 x 100 cm)

Multiply 43 into 100

Result in Centimeters: 4300.0 Centimeters

∴ 43 Meters = 4300.0 Centimeters


$(π⋅(10))$⋅ $(10$ + $\sqrt{(10)^2 + (4300.0)^2})$ cm

Move 10 to the left of π.

$(10π)$⋅$ (10$ + $\sqrt{(10)^2 + (4300.0)^2}$

Simplify each term

Raise 10 cm to the power of 2 and 4300.0 to the power of 2

$(10π)$⋅$ (10$ + $\sqrt{(100.0) + (18490000.0)}$ cm

Add 100.0 cm and 18490000.0 cm

$(10π)$ cm⋅$ (10$ + $\sqrt{(18490100.0)}$ cm

Multipy 10π cm and 10 cm

100.0π cm + (10π . $\sqrt{ 18490100.0 }$) cm


Put the value of $\sqrt{ 18490100.0 }$ = 4300.0116279 in formula

100.0π cm + (10π . 4300.0116279) cm

Mulitply the 10π and 4300.0116279

100.0π cm + (43000.1162789π)

Add 100.0π cm and 43000.1162789π cm

The result can be shown in multiple forms

Exact Form

Area = 43100.1162789π cm

∴ Surface Area of Cone 10 cm by 43 m is 43100.1162789π cm2

Decimal Form

135334.3651158 cm2

∴ Surface Area of Cylinder 10 cm by 43 m is 135334.3651158 cm2

or

      Unit Conversion of 10 cm = 0.1 m

10 Centimeters is 0.1 meters

To convert Centimeter to Meter

we know that, 1 Centimeter = 0.01 Meter or
                         1 Centimeter = 1/100 Meter

To convert Centimeters to meters, divide the centimeter value by 100 .

Result in Meter: 10 × cm/m × cm/m

Cancel The Comman factor of cm

Result in Meters: 10/m

Divide the 10 by 100

Result in Meters: 0.1 meters

∴ 10 Centimeters = 0.1 meters


$(π⋅(0.1))$⋅ $(0.1$ + $\sqrt{(0.1)^2 + (43)^2})$ m

Move 0.1 to the left of π.

$(0.1π)$⋅$ (0.1$ + $\sqrt{(0.1)^2 + (43)^2}$

Simplify each term

Raise 0.1 m to the power of 2 and 43 to the power of 2

$(0.1π)$⋅$ (0.1$ + $\sqrt{(0.01) + (1849.0)}$ m

Add 0.01 m and 1849.0 m

$(0.1π)$ m ⋅ $ (0.1$ + $\sqrt{(1849.01)}$ m

Multipy 0.1π m and 0.1 m

0.01π m + (0.1π . $\sqrt{ 1849.01 }$) m

Put the value of $\sqrt{1849.01}$ = 43.0001163 in formula

0.01π m + (0.1π . 43.0001163) m

Mulitply the 0.1π and 43.0001163

0.01π m + (4.3000116π)

Add 0.01π m and 4.3000116π m

The result can be shown in multiple forms

Exact Form

Area = 4.3100116π m

∴ Surface Area of Cone 10 cm by 43 m is 4.3100116π cm2

Decimal Form

13.5334365 m2

∴ Surface Area of Cylinder 10 cm by 43 m is 13.5334365 cm2