" 42.Tefp(n) "=x+9" é at "p(x)+p(-x)" slif the tel "

If p(x)=x+9 then find p(x)+p(-x).

If p( x ) = x + 3 , then p( x ) + p (-x ) is equal to ( a ) 3 ( b ) 6 ( c ) 9

" If "X" is a binomial variate with "n=6" and "9 p(x=4)=p(x=2)," the parameter "'P'" is "

If p(x)=x^(2)+9x-6 , then p(0) =

If p(x)=3x^2+9x+7 and p(a)=2 , then a=

(1 + x)^(n) = p_(0) + p_(1) x + p_(2) x^(2) + … + p_(n) x^(n) , then p_(0) + p_(3) + p_(6) + ….. =

Let P(x) be a polynomial such that p(x)-p'(x)= x^(n) , where n is a positive integer. Then P(0) equals-

If p(x)=x^(3)+x^(2)-9x-9 , find p (0) , p (3) , p (-3) and p(-1). What do you conclude about the zeros of p (x) ? Is 0 a zero of p (x)?

If p (x) = x ^(2) -4x+8 and q 9x)=x-3, what is the value of (q (p (5)))/(p (q (5))) ?