Math, asked by Anonymous, 7 months ago

answer it fast please​

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Answers

Answered by thanushiya72
5

Step-by-step explanation:

Here, O is the centre of circle.

PQ and PT are tangents to the circle from a point P

R is any point on the circle. RT and RQ are joined.

∠TPQ=70⁰

Now,

Join TO and QO

∠TOQ=180⁰ −70 =110⁰

Here, OQ and OT are perpendicular on QP and TP.

∠TOQ is on the centre and ∠TRQ is on the rest part.

∠TRQ=1/2∠TOQ=1/2(110⁰)=55⁰

Therefore , ∠TRQ=55 degrees.

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Answered by adarshsingh9943
1

angle \: rtp \: and \: angle \: rqt =  {90}^{o}  \\ angle \: rtp +  \: angle \: rqt +  \: angle  \: tpq  +  \: angle \: trq =  {360}^{o}  \\  {90}^{o}  +  {90}^{o}  +  {70}^{o}  + angle \: trq =  {360}^{o}  \\ angle \: trq =  {360}^{o}  -  {250}^{o} \\ angle \: trq =  {110}^{o}

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