if the following two straight line are parallel then find the value of k. 3x-3(k+1)y=2 and (k-1)x+y=4. plz solve this i will mark as brainlist.
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Answer:
k = 0
Step-by-step explanation:
Find the slopes of both the equation i.e. make the line of y = mx + c
x-3(k+1)y=2
3(k+1)y = x - 2
y = [3/3(k+1)]x - 2/3(k+1)
====> slope of this line 1/(k+1)
(k-1)x+y=4
y = -(k-1)x + 4
===> slope of this line = 1-k
Since both are parallel lines, the slopes will be equal.
1/(k+1) = 1-k
(1+k)(1-k) = 1
(1 - k²) = 1
k² = 0 => k = 0.
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