Created By : Abhinandan Kumar

Reviewed By : Rajashekhar Valipishetty

Last Updated : May 01, 2023


Choose

Side (a)
Side (b)
Angle α


Area of a Parallelogram Side (a) 60 ft and Side (b) 25 m With Angle 2.6 Radians is 2536.9162811 ft2 or 235.6872272 m2.

Area of a Parallelogram Side (a) 60 ft and Side (b) 25 m With Angle 2.6 Radians is 2536.9162811 ft2 or 235.6872272 m2.


  Area of a Parallelogram Side (a) 60 ft and Side (b) 25 m With Angle 2.6 Radians in other units

Value unit
0.7732521 km²
0.4804778 mi²
773.2520825
2536.9162811 ft²
30442.9953732 in²
845.6387604 yd²
77325.2082479 cm²
773252.0824793 mm²

Steps:

Given that Parallelogram side (a) = 60 ft and side (b) = 25 m with angle = 2.6 radians

We know that, Area = a * b * sin(α)

      Unit Conversion of Width 25 m = 82.021 ft

25 Meters is 82.021 foot

To convert Meters to Foot

we know that, 1 Meter = 3.28084 Foot

To convert Meter to Foot, multiply the meter value by 3.28084.

Result in Foot: 25 m × 3.28084 × ft/m

Cancel The Comman factor of m

Result in Foot: (25 x 3.28084 ft)

Multiply 25 into 3.28084

Result in Foot: 82.021 foot

∴ 25 Meters = 82.021 foot

Put the values a, b and angle values in above Area Formula

A = 60 * 82.021 * sin(2.6)

Simplify the above Equations

A = 2536.9162811 ft²

∴ Area of a Parallelogram side (a) 60 ft and side (b) 25 m with angle 2.6 radians is 2536.9162811 ft²

or

      Unit Conversion of Length 60 ft = 18.288 m

60 Foot is 18.288 meters

To convert Feet to Meter

we know that, 1 Foot = 0.3048 Meter

To convert Foot to meters, multiply the feet value by 0.3048.

Result in Meter: 60 ft × 0.3048 × m/ft

Cancel The Comman factor of ft

Result in Meters: (60 x 0.3048 m)

Multiply 60 into 0.3048

Result in Meters: 18.288 meters

∴ 60 Foot = 18.288 meters

Put the values a, b, angle values in above Area Formula

A = 18.288 * 25 * sin(2.6)

Simplify the above Equations

A = 235.6872272 m²

∴ Area of a Parallelogram side (a) 60 ft and side (b) 25 m with angle 2.6 radians is 235.6872272 m²

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