In the given figure, `XY||AC and XY ` divides `Delta ABC` into two regions, equal in area. Show that `(AX)/(AB)=((2-sqrt(2)))/(2)`

In the given figure, XY||AC and XY divides Delta ABC into two regions, equal in area. Find the value of (AX)/(AB)

In Fig.4.176,XYAC and XY divides triangular region ABC into two parts equal in area.Determine (AX)/(AB)

In Delta ABC , XY || AC and XY divides the triangle into two parts of equal area. Find the ratio of (AX)/(XB) .

In Delta ABC , XY || AC and XY divides the triangle into two parts of equal area. Find the ratio of (AX)/(XB) .

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

In the given figure, XY || BC and XZ || AC then (AX)/(AB) is equal to :

In the given figure, line the segment XY is parallel to side AC of Delta ABC and it divides the triangles into two parts of equal area. Prove that AX:AB=(2-sqrt(2)):2

In the given figure, the line segment XY is Parallel to AC of ΔABC and it divides the triangle into two parts of equal areas. Prove that (AX)/(AB)=(sqrt2-1)/(sqrt2)

In the adjoining figure, XY || BC , then (AX)/(AB) is equal to :

In the given figure, BC||XY, BX||CA and AB ||YC . Prove that area (DeltaABX) = " area " (Delta ACY)