The euqation whose roots are a + b, a - b , - a + b, -a -b is

Find the polynomial with rational coefficients and whose roots are a+b,a-b,-a+b,-a-b

Find the polynomial with rational coefficients and whose roots are a+b,a-b,-a+b,-a-b

Suppose a^(2) = 5a - 8 and b^(2) =5b - 8 , then equation whose roots are (a)/(b) and (b)/(a) is

The quadratic equation whose roots are a/b and b/a, a!=b!=0 where a^(2)=5a-3 , and b^(2)=5b-3 , is

Let A= [[a,b,c],[b,c,a],[c,a,b]] is an orthogonal matrix and abc = lambda (lt0). The equation whose roots are a, b, c, is

Let A= [[a,b,c],[b,c,a],[c,a,b]] is an orthogonal matrix and abc = lambda (lt0). The equation whose roots are a, b, c, is

Let A= [[a,b,c],[b,c,a],[c,a,b]] is an orthogonal matrix and abc = lambda (lt0). The equation whose roots are a, b, c, is

Let A= [[a,b,c],[b,c,a],[c,a,b]] is an orthogonal matrix and abc = lambda (lt0). The equation whose roots are a, b, c, is

Find the equation whose roots are (a)(a)/(b)&(b)/(a)

If A+B+C =pi , sin A sin B sin C=p and cos A cos B cos C=q then obtain the cubic equation whose roots are tan A, tan B and tan C.