Two sides AB and BC and median AM of one triangle ABC are respectively equal to sides PQ and QR and median PN of `Delta` PQR. Show that `Delta ABM ~= Delta PQN` (ii) `Delta ABC ~= Delta PQR`
sides AB and BC and median AD of a triangle ABC are respectively proportional to side PQ and QR median PM of DeltaPQR (see Fig ). Show that DeltaABC~DeltaPQR
side AB and AC and median AD od a triangle ABC are respectively proportional to side PQ and PR and median PM of another triangle PQR. Show that DeltaABC~DeltaPQR
If Delta ABC ~ Delta PQR , then find /_ B .
S and T are points on sides PR and QR of Delta PQR such that . Show that Delta RPQ~Delta RTS .
In Fig. If Delta ABE = ACD , show that Delta ADE ~ Delta ABC .
S and T are point on sides PR and QR of Delta PQR such that /_ P = /_ RTS . Show that Delta RPQ - Delta RTS .
D, E and F are respectively the mid-points of sides AB, BC and CA of Delta ABC . Find the ratio of the areas of Delta DEF and Delta ABC .
If AD and PM are median of triangles ABC and PQR respectively where Delta ABC - Delta PQR , prove that (AB)/(PQ) = (AD)/(PM) .
If Adand PM are medians of triangles ABC and PQR, respectively where DeltaABC ~ DeltaPQR , prove that (AB)/(PQ) =(AD)/(PM)
ABC is a triangle in which altitude BE and CF to sides AC and AB are equal. Show that Delta ABE ~= Delta ACF (ii) AB = AC, i.e., ABC is an isosceles triangle.
