8-k(6)+k²=0 find value of k
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Answered by
0
8-6k+k^2=0
Now,
K^2-6k+8=0
Factorize,
(k-2) (k-4)
Therefore,
k=2 or 4
Now,
K^2-6k+8=0
Factorize,
(k-2) (k-4)
Therefore,
k=2 or 4
Answered by
0
value of K is 3&1
B2-4Ac=0
4(2k-3)2-4(5k-6) jk-2)=0
4k2-12k+9-5k2-16k+12)=0
-k2+4k-3=0
or
k2-4k +3= 0
(k-3) (k-1) =0
K= 3 & K= 1
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