solve using elimination by equating coefficient method 14x-11y=-75 and 11x-14y=-150
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13x + 11y = 17 --- eqn (1)
11x + 13y = 74 ---eqn (2)
multiplying eqn(1) with 11
11 (13x + 11y) = 11 × 70
143x + 121y = 770 --- eqn (3)
multiplying eqn (2) with 13
13 ( 11 x + 13 y ) = 13 × 74
143 x + 169 y = 962 --- eqn (4)
subtracting eqn (3) from eqn (4) we get,
48 y = 192 => y = 4
now let us eliminate y.
multiplying eqn (1) with 13 then we get,
169x + 143y = 910 --- eqn (5)
multiplying eqn (2) with 11, we get,
121x + 143y = 814 --- eqn (6)
subtracting eqn (6) from eqn (5), we get
so x = 2 and y = 4 is our solution
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