Which of the following is a polynomial-y-2-y-3-

Question

Toppr Admin · Accepted Answer

On solving the equations-y-2-dfrac-1-y-3-0-y-2-y-3-0-because- After simplifying the equation- one of the term has a positive -3- exponent-So-following the ideal pattern of a polynomial-y-2-dfrac-1-y-3-0- is not a polynomial-

Which of the following is a polynomial?
$$y^2+y^{-3}$$

On solving the equations,
$$y^2+\dfrac{1}{y^3}=0$$
$$y^2+y^{-3}=0$$
$$\because$$ After simplifying the equation, one of the term has a positive (-3) exponent.
So,following the ideal pattern of a polynomial$$y^2+\dfrac{1}{y^3}=0$$ is not a polynomial.

Which of the following is a polynomial?$$y^2+y^{-3}$$

On solving the equations,$$y^2+\dfrac{1}{y^3}=0$$$$y^2+y^{-3}=0$$$$\because$$ After simplifying the equation, one of the term has a positive (-3) exponent.So,following the ideal pattern of a polynomial$$y^2+\dfrac{1}{y^3}=0$$ is not a polynomial.

Which of the following is a polynomial?
$$y^2+y^{-3}$$

On solving the equations,
$$y^2+\dfrac{1}{y^3}=0$$
$$y^2+y^{-3}=0$$
$$\because$$ After simplifying the equation, one of the term has a positive (-3) exponent.
So,following the ideal pattern of a polynomial$$y^2+\dfrac{1}{y^3}=0$$ is not a polynomial.