In the above figure RISK and CLUE are parallelograms. Find the value of x
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Given :–
- Parallelogram RISK
- Parallelogram CLUE
- ∠K = 120°
- ∠L = 70°
To Find :–
- Value of x
Solution :–
For find the value of x.
First we need to know the value of ∠S & ∠E.
So,
In parallelogram RISK,
【The adjacent angles of a Parallelogram are supplementary (180°)】
∠K + ∠S = 180°
120° + ∠S = 180°
∠S = 180° - 120°
∠S = 60°
In parallelogram CLUE,
∠L = ∠E
【Opposite sides of parallelogram are equal】
∠E = 70°
So,
∠S = 60°
∠E = 70°
Now,
In ∆EOS,
Sum of angles = 180°
∠E + ∠S + x = 180°
70° + 60° + x = 180°
130° + x = 180°
x = 180° - 130°
x = 50°
Hence,
The value of x = 50°
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