`|(a,a-b),(b,a-b)|`

Choose the correct opion The value of |{:(a,b,a),(a,b,b),(a,b,c):}| is....

Prove that: |(a,a+c,a-b),(b-c,b,b+a),(c+b,c-a,c)|=(a+b+c)(a^(2)+b^(2)+c^(2))

Select the correct options from the given alternatives.The determinant D=|(a,b,a+b),(b,c,b+c),(a+b,b+c,0)|=0 .If

If A = [ (a , b) , (-b , a)] and B = [ (a , b),(b , a)] , find AB .

Let A = ( a, b, c) and R = {(a, a), (b, b), (a, b), (b, a), (b, c)} be a relation on A, then R is

If A={a,b} , then all possible ordered paris are (a,a) (b,b) (a,b) (b,a).

Let A={ (a,b,c} we define R = { (a,b), (b,a), (b,b), (a,a)} then

Solve: (x+b)/(a-b)=(x-b)/(a+b)