If x=-1\3 is a zero of the polynomial p(x) =27x cube - ax square - x+3 then find the value of a
Answers
Answered by
46
Hey there !!!!
p(x)= 27x³-ax²-x+3
x= -1/3 is a zero of polynomial of p(x)
So p(-1/3)=0
p(x)= 27x³-ax²-x+3
p(-1/3) =27*(-1/3)³-a(-1/3)²-(-1/3)+3 = 0
3³ = 27 3² =9
p(-1/3) = -27/27-a/9+1/3+3=0
-1-a/9+3+1/3=0
4+1/3=a/9
13/3=a/9
13*9/3=a
13*3 = 39 =a
So at a=39 x=-1/3 is a zero of polynomial of p(x)= 27x³-ax²-x+3.
Hope this helped you.........
p(x)= 27x³-ax²-x+3
x= -1/3 is a zero of polynomial of p(x)
So p(-1/3)=0
p(x)= 27x³-ax²-x+3
p(-1/3) =27*(-1/3)³-a(-1/3)²-(-1/3)+3 = 0
3³ = 27 3² =9
p(-1/3) = -27/27-a/9+1/3+3=0
-1-a/9+3+1/3=0
4+1/3=a/9
13/3=a/9
13*9/3=a
13*3 = 39 =a
So at a=39 x=-1/3 is a zero of polynomial of p(x)= 27x³-ax²-x+3.
Hope this helped you.........
Answered by
1
Answer:
ya sab doglapan ha aur ya doglapan ma abhi utarta hu
Similar questions