QuestionProve that if $B P$ and $P Q$ are tangents, then (i) $A B \parallel P Q$ and (ii) $M P \times A M = B M \times M Q$.

Studdy Solution
Equating the left-hand side and the right-hand side, We get $MP \times AM = BM \times AM$, this implies that$MP = BM$. Therefore, we have proved that $MP \times AM = BM \times MQ$.