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In ∆PQS < QPS = 60°
given, the other two angles of ∆PQS are both x
we know sum of all the angles of a triangle is 180°
therefore,
2x + 60 ° = 180°
or; 2x = 120°
or; x = 60 °
so, the value of x is 60°
In ∆QRS, < QRS = 30°
and, the other angles are y
therefore, it's an isosceles triangle.
therefore,
2y + 30° = 180 °
or; 2y = 150 °
or; y = 75 °
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