(a)4y^(3)-4y+1

Divide: 3y^(4)-3y^(3)-4y^(2)-4y^(2)-4y-byy^(2)-2y2y^(5)+10y^(4)+6y^(3)+y^(2)+5y+3by2y^(3)+1x^(4)-2x^(3)+2x^(2)+x+4byx^(2)+x+1

Check whether the polynomial p (y) = 4y ^(3) + 4y ^(2) -y-1 is a multiple of (2y +1).

Check whether the polynomial p (y) = 4y ^(3) + 4y ^(2) -y-1 is a multiple of (2y +1).

Check whether the polynomial p (y) = 4y ^(3) + 4y ^(2) -y-1 is a multiple of (2y +1).

Check whether the polynomial p (y) = 4y ^(3) + 4y ^(2) -y-1 is a multiple of (2y +1).

Check whether the polynomial p (y) = 4y ^(3) + 4y ^(2) -y-1 is a multiple of (2y +1).

If x=y^(3)-4y+1," then "(dy)/(dx)=

Let f: R-{-4/3}->R be a function as f(x)=(4x)/(3x+4) . The inverse of f is map, g:" "R a nge""""""f->R-{-4/3} given by. (a) g(y)=(3y)/(3-4y) (b) g(y)=(4y)/(4-3y) (c) g(y)=(4y)/(3-4y) (d) g(y)=(3y)/(4-3y)

Let f: R-{-4/3}->R be a function as f(x)=(4x)/(3x+4) . The inverse of f is map, g:" Range "f->R-{-4/3} given by.(a) g(y)=(3y)/(3-4y) (b) g(y)=(4y)/(4-3y) (c) g(y)=(4y)/(3-4y) (d) g(y)=(3y)/(4-3y)