Question

MNOP is a parallelogram. Find the value of "x" (in degrees) from the figure given below.

• A. 127

Answer 1

The correct option is A 127

$\text{Given MNOP is a parallelogram.}$

$\text{Therefore, MN}\parallel \text{PO and MP is the transversal line.}$

$\text{So,}\angle \text{P and}\angle \text{M are co-interior angles.}$

$\therefore \angle P+\angle M={180}^{\circ }$

$⟹{53}^{\circ }+x={180}^{\circ }$

$⟹x={180}^{\circ }-{53}^{\circ }$

$⟹x={127}^{\circ }$

$\therefore x={127}^{\circ }$