Math, asked by ashalahan, 10 months ago

plz solve this question​

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Answered by AdorableAstronaut
9

 \huge{ \underline{ \underline{\mathtt{AnsweR}}}}

The value of   \angle{PQR} = 125°

Step By Step Explanation :

  • Given :  \angle{POR} = 110°

Let's take the reflex of  \angle{POR},

360° -  \angle{POR} = 2 \times  \angle{PQR}

360° - 110° = 2 \times  \angle{PQR}

250° = 2 \times  \angle{PQR}

 \frac{250}{2} =  \angle{PQR}

 \angle{PQR} = 125°

That is the required answer.

Answered by SpaceyStar
6

 \huge{ \underline{ \mathfrak{Here\:You\:Go!}}}

Hey, thanks for the question! ;D

It's already given that  \angle{POR} = 110°

We have to find the value of  \angle{PQR}

The reflex of  \angle{POR} would be 360° -  \angle{POR} = 2 \times  \angle{PQR}

Putting the value of  \angle{POR} we get,

360° - 110° = 2 \times  \angle{PQR}

Now subtracting the values,

250° = 2 \times  \angle{PQR}

Bringing 2 to the other side, i.e to LHS,

 \frac{250}{2} =  \angle{PQR}

Cancelling both we get the value of  \angle{PQR} that is :

 \angle{PQR} = 125°

_____________________________

Thank You! :)

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