From the matrix equation AB=AC, we conclude B=C provided.

From the following V-T diagram we can conclude:-

If A, B, and C are three square matrices of the same order, then AB=AC implies B=C . Then

If A, B, and C are three square matrices of the same order, then AB=AC implies B=C . Then

If A cap B = A cup B then what can we conclude ?

In a parallelogram as shown in the figure (a != b) Prove that the equation of the diagonal AC is (a + b) x + (a + b)y = 3 ab

In a triangleABC , B=(2,3),C=(7,-1) and AB=3,AC=5 then find the equation of altitude through the vertex A.

Let A be an orthogonal matrix, and B is a matrix such that AB=BA , then show that AB^(T)=B^(T)A .

If a and b are position vectors of A and B respectively the position vector of a point C on AB produced such that vec(AC)=3 vec(AB) is