Question

Two adjacent angles of a parallelogram are conruent. What is the measure of each

Answer 1

Answer:

the measure of each angle is 90°

Step-by-step explanation:

bcz in parallelogram the sum of adjacent angles are 180°and it is given that they are equal

bcz in parallelogram the sum of adjacent angles are 180°and it is given that they are equallet the angle be x

bcz in parallelogram the sum of adjacent angles are 180°and it is given that they are equallet the angle be xtherefore, x+x=180°

bcz in parallelogram the sum of adjacent angles are 180°and it is given that they are equallet the angle be xtherefore, x+x=180°2x=180°

bcz in parallelogram the sum of adjacent angles are 180°and it is given that they are equallet the angle be xtherefore, x+x=180°2x=180°x=180°/2

bcz in parallelogram the sum of adjacent angles are 180°and it is given that they are equallet the angle be xtherefore, x+x=180°2x=180°x=180°/2x=90°

bcz in parallelogram the sum of adjacent angles are 180°and it is given that they are equallet the angle be xtherefore, x+x=180°2x=180°x=180°/2x=90°and in parallelogram opposite angles are equal

bcz in parallelogram the sum of adjacent angles are 180°and it is given that they are equallet the angle be xtherefore, x+x=180°2x=180°x=180°/2x=90°and in parallelogram opposite angles are equal therefore, the measure of each angle is 90°

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