In the polynomial f(x) =2*x^4 - 49*x^2 +54, what is the product of the roots, and what is the sum of the roots (Note that x^n denotes the x raised to the power n, or x multiplied by itself n times)? Options
A) 27,0  B) 54,2  C) 49/2, 54  D) 49, 27  E) 49, 29
Given equation: 2*x^4 +0*x^3 - 49*x^2 +0*x +54   let x1 and x2 be two roots of the equation then   sum of roots is x1+x2= (-b)/a= 0/2= 
<gadget id="calculator">0/2</gadget>
<output>0</output>
0   and product is given by x1 * x2= c/a=54/2= 
<gadget id="calculator">54/2</gadget>
<output>27</output>
27   27,0NSWER:27,0
<result>A</result>
In the polynomial f(x) =2*x^4 - 49*x^2 +54, what is the product of the roots, and what is the sum of the roots (Note that x^n denotes the x raised to the power n, or x multiplied by itself n times)?