PQ is a tangent to a circle with centre O at a point P. If triangle OPQ is an isosceles triangle, then angle OQP is equal to
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45 degrees because as the triangle is isosceles, the other two angles are equal. And since tangent makes 90 degree with the center, therefore 180-90=90 is the sum of other two angles. Divide it by 2. Therefore each is equal to 45
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Answer:
45°
Step-by-step explanation:
because one angle is 90 and as it is a isosceles triangle so it's two angles will be equal
So let's take three angles as
angle A, angle B and angle C
let angle A be 90°
so the sum of two angles will be 90
and as they are equal
So they both will 45° and 45°.
THAT'S IT
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