In ΔABC, AP ⊥ BC, BQ ⊥ AC B- P-C, A-Q - C then prove that, ΔCPA ~ ΔCQB. If AP = 7, BQ = 8, BC = 12 then find AC.

From fig.
⇒ ∠ APC≅ ∠ BQC (∵ AP⊥ BC and BQ⊥ AC)
⇒ Also, ∠ ACP≅ ∠ BCQ (Common)
⇒ Δ CPA~Δ CQB (By AA Test)
⇒ ![]()
⇒ AC = ![]()
⇒AC = ![]()
⇒AC = 10.5
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