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▁ ▂ ▄ ▅ ▆ ▇ █[ Hi Mate ]█ ▇ ▆ ▅ ▄ ▂ ▁
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Q9) In Triangle ∆PSR and ∆PQR
/_SPR = /_PRQ (Alternate interior angle)
PR = PR (Common)
/_RPQ = /_SRP
Hence .. ∆PSR is Congruent to ∆PQR
Therefore By (C.P.C.T)
(i) PQ= RS
(ii) PS= QR
✨✨✨✨✨✨✨✨✨✨✨✨✨
Q10.) /_ XYZ=/_ XPZ (90°)
XZ = XZ ( Common)
XY = XP ( Given)
Hence . . ∆XYZ is congruent To ∆XPZ.
Hence All 3 Options Proved.
▀▄▀▄▀▄[ Hope this helps ]▄▀▄▀▄▀
✨✨✨✨✨✨✨✨✨✨✨✨✨
Q9) In Triangle ∆PSR and ∆PQR
/_SPR = /_PRQ (Alternate interior angle)
PR = PR (Common)
/_RPQ = /_SRP
Hence .. ∆PSR is Congruent to ∆PQR
Therefore By (C.P.C.T)
(i) PQ= RS
(ii) PS= QR
✨✨✨✨✨✨✨✨✨✨✨✨✨
Q10.) /_ XYZ=/_ XPZ (90°)
XZ = XZ ( Common)
XY = XP ( Given)
Hence . . ∆XYZ is congruent To ∆XPZ.
Hence All 3 Options Proved.
▀▄▀▄▀▄[ Hope this helps ]▄▀▄▀▄▀
Anonymous:
:-/
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