Question

in a triangle PQR angle Q=44 and angle P=92 the pair of equal sides is??

Answer 1

Your answer is here


P+Q+R= 180°
92 + 44 + r = 180°
136 +r = 180°
R = 180° - 136
R = 44.


I hope this very helpful for u

Answer 2

Given:

Angle Q=44°

Angle P=92°

To find:

The pair of equal sides

Solution:

The pair of equal sides is PQ and PR.

We can find the pair by following the given steps-

We know that the sum of all the angles in a triangle is equal to 180°.

So, in triangle PQR,

Angle P+angle Q+angle R=180°

We know that Angle Q=44° and Angle P=92°.

On putting the values,

92°+44°+angle R=180°

136°+angle R=180°

Angle R=180°-136°

Angle R=44°

So, angle R=angle Q.

Since two angles are equal, PQR is an isosceles triangle.

We know that in an isosceles triangle, the sides opposite to equal angles are also equal.

Angle Q=Angle R=44°

So, PQ and PR are also equal in length.

Therefore, the pair of equal sides is PQ and PR.