Question

PQR is a triangle with altitudes QM and RN to sides PR and PQ respectively are
equal. Show that
i) ∆ ≅ ∆
ii) =

Answer 1

Answer:

Triangle pqr is an isosceles triangle with pq is equal to pr and b and c are point on qr such that q is equal to br show that in) triangle pqr is congruent to prc ii) pb is equal to pr

Step-by-step explanation:

Triangle pqr is an isosceles triangle with pq is equal to pr and b and c are point on qr such that q is equal to br show that in) triangle pqr is congruent to prc ii) pb is equal to prTriangle pqr is an isosceles triangle with pq is equal to pr and b and c are point on qr such that q is equal to br show that in) triangle pqr is congruent to prc ii) pb is equal to prTriangle pqr is an isosceles triangle with pq is equal to pr and b and c are point on qr such that q is equal to br show that in) triangle pqr is congruent to prc ii) pb is equal to prTriangle pqr is an isosceles triangle with pq is equal to pr and b and c are point on qr such that q is equal to br show that in) triangle pqr is congruent to prc ii) pb is equal to prTriangle pqr is an isosceles triangle with pq is equal to pr and b and c are point on qr such that q is equal to br show that in) triangle pqr is congruent to prc ii) pb is equal to pr