Find the value of a given polynomial at the indicated value of variables.
$p (t) = 4 t^{4} + 5 t^{3} - t^{2} + 6$ at $t = 0$

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Solution

Given : $p (t) = 4 t^{4} + 5 t^{3} - t^{2} + 6$ at $t = 0$

$p (0) = 4 \times 0 + 5 \times 0 - 0 + 6$

$= 6$

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Similar questions

p (t) = 4 t^{4} + 5 t^{3} - t^{2} + 6

t = a

4 a^{4} + 5 a^{3} - a^{2} + 6

p (x) = 5 x^{2} - 3 x + 7

x = 1

q (y) = 3 y^{2} - 4 y \sqrt{11} + 8 \sqrt{11}

y = 2

Find the value of the following polynomials for the indicated value of variables:
$r (t) = 4 t^{4} + 3 t^{3} - t^{2} + 6$ at $t = p, t \in R$

q (y) = 3 y^{2} - 4 y + \sqrt{11}

y = 2

4 + \sqrt{11}

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