Subtract the second polynomial from the first polynomials and find the degree of the resultant polynomial.
`h(z) = z^(5) - 6z^(4) +z` ` f(z) = 6z^(2) + 10z-7`

Subtract the second polynomial from the first polynomials and find the degree of the resultant polynomial. p(x) = 7x^(2) + 6x-1 q(x) = 6x-9

Subtract the second polynomial from the first polynomials and find the degree of the resultant polynomial. f(y) = 6y^(2) - 7y + 2 g(y) = 7y + y^(3)

Subtract the second polynomials from the first polynomials and find the degree of the resultant polynomials. (i) p(x) =7x^(2) +6x -1, q(x) =6x -9 (ii) f(y) =6y^(2) -7y +2,g(y) =7y +y^(3) (iii) h(z) =z^(5) -6z^(4) +z" ", f(z) =6z^(2) +10 z -7

Find the zeros of the polynomial in each of the following : f(z) = 8z

Find the number zeroes of the given polynomials. And also find their values. r(z)=z^(3)

Find the vaoue of each of the folllowing polynomials for the indicated value of variables: (i) p(x) = 4x ^(2) - 3x + 7 at x =1 (ii) q (y) = 2y ^(3) - 4y + sqrt11 at y =1 (iii) r (t) = 4t ^(4) + 3t ^(3) -t ^(2) + 6 at t =p, t in R (iv) s (z) = z ^(3) -1 at z =1 (v) p (x) = 3x ^(2) + 5x -7 at x =1 (vii) q (z) = 5z ^(3) - 4z + sqrt2 at z =2

Find the greatest and the least value of |z_1+z_2| if z_1=24+7ia n d|z_2|=6.