Find the zeroes of the polynomial in each of the following:
$h(y)=2 y$
$1$
$-1$
$0$
$-2$
Solving the equation $h(y)=0,$ we get
$2 y=0,$ which gives us $y=0$
So, $0$ is a zero of the polynomial $2 y$.
If $x^{51}+51$ is divided by $x+1,$ the remainder is
If $x^{2}-10 x+21=(x+m)(x+n)$ then $m+n=\ldots \ldots \ldots$
If $p(-3)=0,$ then one of the factors of $p(x)$ is………
Show that :
$2 x-3$ is a factor of $x+2 x^{3}-9 x^{2}+12$
Factorise the following quadratic polynomials by splitting the middle term
$x^{2}-4 x-77$
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