Find three solutions of the linear equation 2(x+1) = 3(y–1)–4 and check whether point (–3, 1) lies on the line
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Answer:
(3,5) , (6,7) and (9,9)
(-3,1) lies on the line.
Step-by-step explanation:
equation given, 2(x+1) = 3(y–1)–4
=> 2x + 2 = 3y - 3 - 4
=> 3y = 2x + 9 -----------1
now to find solutions,
putting random x values in eq 1
for x = 3 , 3y = 15 => y = 5
for x = 6 , 3y = 21 => y = 7
for x= 9 , 3y = 27 => y = 9
so three solutions of equation are
(3,5) , (6,7) and (9,9)
now checking for point (-3, 1),
putting x = -3 in eq 1, 3y = 3 => y = 1
So , (-3,1) lies on the line.
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