Created By : Abhinandan Kumar

Reviewed By : Rajashekhar Valipishetty

Last Updated : Jan 03, 2024


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Diagonal (e)
Diagonal (f)
Angle α


Area of an Irregular Quadrilateral diagonal (e) = 66 in, diagonal(f) = 68 ft and radians = 2.6 is 27762.8418808 in2 or 192.7975131 ft2.

Area of an Irregular Quadrilateral diagonal (e) = 66 in, diagonal(f) = 68 ft and radians = 2.6 is 27762.8418808 in2 or 192.7975131 ft2.


  Area of an Irregular Quadrilateral diagonal (e) = 66 in, diagonal(f) = 68 ft and radians = 2.6 in other units

Value unit
0.7051762 km²
0.4381773 mi²
705.1761838
2313.5701567 ft²
27762.8418808 in²
771.1900522 yd²
70517.6183772 cm²
705176.1837723 mm²

Steps:

Given that Irregular Quadrilateral diagonal (e) = 66 in, diagonal(f) = 68 ft and radians = 2.6

We know that, Area = e * f * sin(α)

Put the values of e, f and α in above Area Formula

      Unit Conversion of Width 68 ft = 816.0 in

68 Foot is 816.0 inches

To convert Foot to Inches

we know that, 1 Foot = 12 inches

To convert Foot to inches, multiply the foot value by 12.

Result in Foot: 68 ft × 12 × in/ft

Cancel The Comman factor of ft

Result in Inches: (68 x 12 in)

Multiply 68 into 12

Result in Inches: 816.0 inches

∴ 68 Foot = 816.0 inches

A = 66 * 816.0 * sin(2.6)

Simplify the above equation

A = 27762.8418808 in²

∴ Area of an Irregular Quadrilateral diagonal (e) = 66 in, diagonal(f) = 68 ft and radians = 2.6 is 27762.8418808 in²

or

      Unit Conversion of Length 66 in = 5.5 ft

66 Inches is 5.5 feet

To convert Inches to Feet

we know that, 1 Inches = 0.0833333 Feet or
                         1 Foot = 1/12 foot

To convert Inches to Feet, divide the inche value by 12.

Result in Foot: 66 × in/12 × ft/in

Cancel The Comman factor of in

Result in Feet: $66\above 1pt12$

Divide the 66 by 12

Result in Feet: 5.5 feet

∴ 66 Inches = 5.5 feet

A = 5.5 ft * 68 ft * sin(2.6)

Simplify the above equation

Area = 192.7975131 ft²

∴ Area of an Irregular Quadrilateral diagonal (e) = 66 in, diagonal (f) = 68 ft and radians = 2.6 is 192.7975131 in²