Prove that tangents from external point are equal in length.
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Solution :

To prove PT=QTPT=QT
Proof: Consider the triangle OPTOPT and OQTOQT.
OP=OQOP=OQ
∠OPT=∠OQT=90∘∠OPT=∠OQT=90∘
OT=OTOT=OT (common side)
Hence by RHS the triangles are equal.
Hence PT=QTPT=QT
Hence Proved.

To prove PT=QTPT=QT
Proof: Consider the triangle OPTOPT and OQTOQT.
OP=OQOP=OQ
∠OPT=∠OQT=90∘∠OPT=∠OQT=90∘
OT=OTOT=OT (common side)
Hence by RHS the triangles are equal.
Hence PT=QTPT=QT
Hence Proved.
Haziquemujtaba1:
i give you answer
Answered by
3
To prove PT=Qt
Proof: Consider the triangle OPT and OQT
OP=OQ
∠OPT=∠OQT=90∘
ot =ot(common)
Hence by RHS the triangles are equal.
Hence PT=QT
Proof: Consider the triangle OPT and OQT
OP=OQ
∠OPT=∠OQT=90∘
ot =ot(common)
Hence by RHS the triangles are equal.
Hence PT=QT
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