Find the value of the following polynomial at the indicated value of the variable: $p(t) = 4t^4 + 5t^3 - t^2 + 6$ at $t = a$.
(N/A) Given the polynomial $p(t) = 4t^4 + 5t^3 - t^2 + 6$.
To find the value of the polynomial at $t = a$,we substitute $a$ for $t$ in the expression.
$p(a) = 4(a)^4 + 5(a)^3 - (a)^2 + 6$.
Therefore,the value of the polynomial at $t = a$ is $4a^4 + 5a^3 - a^2 + 6$.
To find the value of the polynomial at $t = a$,we substitute $a$ for $t$ in the expression.
$p(a) = 4(a)^4 + 5(a)^3 - (a)^2 + 6$.
Therefore,the value of the polynomial at $t = a$ is $4a^4 + 5a^3 - a^2 + 6$.
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