Find the value of k so that the sum of yhe roots of the quadratic equation. (k-1)x^2+(2k+1)x-9=0 is equal to the product of the roots
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Answered by
1
We know sum of the quadratic equations can be given by (-b/a) and product by (c/a)
Hence for them to be equal,
[-(2k+1)]/(k-1) = -9/(k-1)
2k+1=9
2k=8
k=4
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Answered by
0
(k-1)^2+(2k+1)×9=0
or,k^2-1+18k+9=0
or,k^2+18k+8 = 0
by quadratic equation :-
D = b^2-4ac
or,0=18^2- (4k×8)
or,324-32k =0
or,324=324k
or,324÷32=k
or,10.12=k
or,k^2-1+18k+9=0
or,k^2+18k+8 = 0
by quadratic equation :-
D = b^2-4ac
or,0=18^2- (4k×8)
or,324-32k =0
or,324=324k
or,324÷32=k
or,10.12=k
sayantika15:
is this right
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