Find the value of each of the following polynomials at the indicated value of variables
$p(t)=5 t^{2}-11 t+7$ at $t=a$
Find the value of each of the following polynomials at the indicated value of variables
$p(t)=5 t^{2}-11 t+7$ at $t=a$
$p(t)=5 t^{2}-11 t+7$
Replacing $t$ by $a,$ we get
$p(a)=5(a)^{2}-11(a)+7=5 a^{2}-11 a+7$
Therefore, the value of $p(t)$ at $t=a$ is $5 a^{2}-11 a+7$
Similar Questions
Find the value of the polynomial $x^{2}-7 x+12$ at.
$x=1$
Find the value of the polynomial $x^{2}-7 x+12$ at.
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Factorise the following:
$8 p^{3}+\frac{12}{5} p^{2}+\frac{6}{25} p+\frac{1}{125}$
Factorise the following:
$8 p^{3}+\frac{12}{5} p^{2}+\frac{6}{25} p+\frac{1}{125}$
If $a+b+c=5$ and $a b+b c+c a=10,$ then prove that $a^{3}+b^{3}+c^{3}-3 a b c=-25.$
If $a+b+c=5$ and $a b+b c+c a=10,$ then prove that $a^{3}+b^{3}+c^{3}-3 a b c=-25.$
Factorise
$25 x^{2}+25 x+6$
Factorise
$25 x^{2}+25 x+6$
Expand
$(x+4)(x+9)$
Expand
$(x+4)(x+9)$