Let `p(x) = x^2+bx+c`, where b and c are integers. If p(x) is a factor of both `x^4+6x^2 +25 and 3x^4+4x^2+28x+5`, find the value of p(1).

let P(x)=x^(2)+bx+c, wherer b and c are interger.if P(x) is a factor of both x^(4)+6x^(2)+25 and 3x^(2)+4x^(2)+28x+5 find value of p(1)

Let f(x) = x^2+bx+c , where b,c in R. If f(x) is a factor of both x^4+6x^2+25 and 3x^4+4x^2+28x+5 , then the least value of f(x) is

Let f(x)=x^(2)+bx+c, where b,c in R. If f(x) is a factor of both x^(4)+6x^(2)+25 and 3x^(4)+4x^(4)+28x+5 then the least value of f(x) is 2 b.3 c.5/2 d.4

Let f(x)=x^2+b x+c ,w h e r eb ,c in Rdot If f(x) is a factor of both x^4+6x^2+25 and 3x^4+4x^2+28 x+5 , then the least value of f(x) is: (a.) 2 (b.) 3 (c.) 5//2 (d.) 4

Let f(x)=x^2+b x+c ,w h e r eb ,c in Rdot If f(x) is a factor of both x^4+6x^2+25 and 3x^4+4x^2+28 x+5 , then the least value of f(x) is: (a.) 2 (b.) 3 (c.) 5//2 (d.) 4

Let P(x)=x^2+b x+cw h e r eba n dc are integer. If P(x) is a factor of both x^4+6x^2+25a n d3x^4+4x^2+28 x+5,t h e n a. P(x)=0 has imaginary roots b. P(x)=0 has roots of opposite c. P(1)=4 d . P(1)=6

Let P(x)=x^2+b x+cw h e r eba n dc are integer. If P(x) is a factor of both x^4+6x^2+25a n d3x^4+4x^2+28 x+5,t h e n a.P(x)=0 has imaginary roots b.P(x)=0 has roots of opposite c.P(1)=4 d .P(1)=6

Let P(x)=x^2+b x+cw h e r eba n dc are integer. If P(x) is a factor of both x^4+6x^2+25a n d3x^4+4x^2+28 x+5,t h e n a. P(x)=0 has imaginary roots b. P(x)=0 has roots of opposite c. P(1)=4 d . P(1)=6

Let f(x)=x^2+b x+c ,w h e r eb ,c in Rdot If f(x) is a factor of both x^4+6x^2+25a n d3x^4+4x^4+28 x+5 , then the least value of f(x) is 2 b. 3 c. 5//2 d. 4