Find the polynomial having roots at $0$ and $- \frac{5463}{20}$ .

Answer

The polynomial generated from the given zeros is: $P (x) = 20 x^{2} + 5463 x$

Explanation

Step 1: Turn the zeros into factors:

Zero	Factor
$0$	$x$
$- \frac{5463}{20}$	$20 x + 5463$

Step 2: Multiply the factors together:

P (x) = x \cdot (20 x + 5463) = 20 x^{2} + 5463 x

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Find the polynomial having roots at 0 and −205463​ .

The polynomial generated from the given zeros is: P(x)=20x2+5463x

Find the polynomial having roots at $0$ and $- \frac{5463}{20}$ .

The polynomial generated from the given zeros is: $P (x) = 20 x^{2} + 5463 x$