solve 7x-8y=22 and 8x+5y=11 by substitution method?
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Question :-
7x - 8y = 22 and 8x + 5y = 11 by substitution method?
Answer :-
7x - 8y = 2 .. .. .(1)
8x + 5y = 11 .. .. ..(2)
We shall eliminate x by substituting its value from one equation into the other. from equation (1), we get
7x - 8y = 22
➙ x = 22 + 8y
Substituting the value of x in equation (2), we get
8 × (22 + 8y) + 5y = 11
➙ 176 + 64y + 5y = 11
➙ 64y + 5y = 11 - 176
➙ 69y = - 165
➙ y = -165/69
➙ y = -52/23
Now, substituting the value of y in equation (1), we get,
7x - 8(-52/23) = 22
➙ 7x + 416/23 = 22
➙ 7x = 22 - 416/23
➙ 7x = 90/23
➙ x = 90/23 × 1/7
➙ x = 90/161
∴ Hence, x = 90/161 and y = -52/23
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