If 3 and -3 are the solutions of equation ax^2 + bx - 9 = 0; find the values of a and b.
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Answered by
2
Answer:
heya mate there's your answer
if ax^2+bx+c=0 is a quadratic equation then, sum of roots =-b/a
Product of roots =c/a
so on comparing a =a, b=b ,c=-9
sum of roots =3-3=-b/a
b/a=0____________(1)
product of roots =3×-3=-9=c/a
-9/a=-9
1/a=1
a=1
from (1) b/a =0
b/1=0
b=0
so a =1 and b=0
hope it helps you
Thank you
Answered by
0
Answer:
a=1, b=0
Step-by-step explanation:
putting x=3 in the given equation
9a + 3b - 9 =0.....(i)
putting x=-3
9a -3b - 9 =0.....(ii)
adding (i)+(ii),
18a = 18
so, a = 1
putting a=1 in any of the above equations you get b=0
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