Find what value of k 2x + 3y = 4 and ( k + 2 ) x + 6y = 3k + 2 will have infinite many Solutions ?
Don't post irrelevant answer .
Answers
Answered by
9
Step-by-step explanation:
a1/a2=b1/b2=c1/c2
2/(k+2)=3/6=4/3k+2
we take
2/(k+2)=3/6
(cross multiplication)
3(k+2)=6(2)
3k +6=12
3k =12-6
3k =6
k=3/6
k=2
Anonymous:
So fast . ✌️
Answered by
0
For a pair of linear equations, ifa/a2 = b / b2 = c / c2
2/k+2 = 3/6
= 4/3k+2 2/k+2
=4/3k +2 2( 3k + 2)
= 4( k + 2) 6k + 4
= 4k + 8 6 k - 4 k
= 8-4 2 k
=4 k = 2.
Hence, to have infinite solutions, k=2
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