In `DeltaABC` seg `MN||` side AC. Seg MN divides `DeltaABC` into two parts equal in area. Determine `(MB)/(AB)`.

In DeltaABC , PQ is a line segment intesecting AB at point P and AC at point Q. PQ || BC. If PQ divides DeltaABC into two equal parts equal in area , find BP: AB .

In the given figure, the line segment XY is parallel to side AC of DeltaABC and it divides the Deltainto two parts of equal areas. Find the ratio (AX)/(AB) .

In DeltaABC XY||AC and XY divides the Triangle into two parts of equal area. Find the ratio of (AX)/(XB) .

In DeltaABC , PQ is a line segment which intersect AB on P and AC on Q so that PQ||BC and divides DeltaABC in 2 equal parts of same area then find (BP)/(AB) .

In DeltaABC , XY is parallel to BC and it divides the triangle into two equal areas (X lies on AB and Y lies on AC) then BX:AB equals

In DeltaABC , seg DE|| side BC. If 2A (DeltaADE)=A(squareDBCE) . Show that BC=sqrt(3)xxDE .

Let X be any point on side BC of DeltaABC seg XM || side AB and seg XN ||side CA . M - N- T , T - B - X . Prove that : TX^(2)=TB.TC.