" (vi) "hat p(x)=lx+m;x=-(m)/(l)

Verify whether the indicated numbers are zeros of the polynomials corresponding to them in that cases: f(x)=lx+m,x=-(m)/(l)

Verify whether the following are zeroes of the polynomial, indicated against them : p(x) = l x + m, x = -(m)/(l)

Verify whether the following is zero of the polynomial, indicated against it : p(x)=lx+m,x=-m/l .

Prove that the volume of tetrahedron bounded by the planes vec rdot(m hat j+n hat k)=0, vec rdot(n hat k+l hat i)=0, vec rdot(l hat i+m hat j)=0, vec rdot(l hat i+m hat j+n hat k)=pi s(2p^3)/(3l m n)

Prove that the volume of tetrahedron bounded by the planes vec rdot(m hat j+n hat k)=0, vec rdot(n hat k+l hat i)=0, vec rdot(l hat i+m hat j)=0, vec rdot(l hat i+m hat j+n hat k)=pi s(2p^3)/(3l m n)

Prove that the volume of tetrahedron bounded by the planes vec rdot(m hat j+n hat k)=0, vec rdot(n hat k+l hat i)=0, vec rdot(l hat i+m hat j)=0, vec rdot(l hat i+m hat j+n hat k)=pi s(2p^3)/(3l m n)

Which one of the following is the zero of p(x) = lx + m :

Prove that : ((x^m)/(x^n))^(m+n-l) xx((x^n)/(x^l))^(n+l-m)xx((x^l)/(x^m))^(l+m-n) =1 .

If f(x) = (x^l/x^m)^(l+m) (x^m/x^n)^(m+n) (x^n/x^l)^(n+l) , then find f'(x).