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prove triangle PQR to triangle TSR

prove triangle PQR to triangle TSR

Answer :

Triangle PQR=TSR

PROVED

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Rewritten by : Barada

By using the AA similarity theorem it is proved that triangle QPR is similar to triangle STR.

In the triangle PQR and TSR,

QR is perpendicular to PT.

This implies,

Measure of QRP = 90 degree

Measure of angle QRT = 90 degrees

As Q-S-R

∠QRT = ∠SRT

m∠SRT = 90°

⇒∠QRP ≅ ∠SRT ( as all right angles are congruent to each other)

And its given m∠QPR ≅m∠STR

By applying AA similarity theorem we have,

ΔQPR ~ ΔSTR

Therefore, it is proved that triangle ΔQPR ~ ΔSTR.

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brainly.com/question/29083884

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