Only by substitution method only.. ...........
Solve the following pairs of equations by reducing them to a pair of linear equations:
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Hey Mate ✌
↪ Here's your answer friend,
Let 1 / x - 1 be m
and 1 / y - 2 be n
==> we get,
5m + n = 2 ...........(1)
6m - 3n = 1 ...........(2)
==> From eq(1) we get,
y = 2 - 5m....... (3)
Now on substituting eq(3) in eq(2)
we get,
6m -3n = 1
==> 6m - 3 (2 - 5m) = 1
==> 6m -6 + 15m = 1
==> 21m = 7
⏩ m = 1/3
and now by substituting m = 1/3 in eq(1) we get,
5m + n = 2
5 (1/3 ) + n = 2
5/3 + n = 2
⏩n = 1/3
But m = 1/ x - 1
1/ 3 = 1 / x - 1
==> x - 1 = 3
⏩ x = 4
and n = 1 / y - 2
we get,
1/3 = 1/y-2
y - 2 = 3
⏩ y = 5
⭐ HOPE IT HELPS YOU ^_^ ⭐
↪ Here's your answer friend,
Let 1 / x - 1 be m
and 1 / y - 2 be n
==> we get,
5m + n = 2 ...........(1)
6m - 3n = 1 ...........(2)
==> From eq(1) we get,
y = 2 - 5m....... (3)
Now on substituting eq(3) in eq(2)
we get,
6m -3n = 1
==> 6m - 3 (2 - 5m) = 1
==> 6m -6 + 15m = 1
==> 21m = 7
⏩ m = 1/3
and now by substituting m = 1/3 in eq(1) we get,
5m + n = 2
5 (1/3 ) + n = 2
5/3 + n = 2
⏩n = 1/3
But m = 1/ x - 1
1/ 3 = 1 / x - 1
==> x - 1 = 3
⏩ x = 4
and n = 1 / y - 2
we get,
1/3 = 1/y-2
y - 2 = 3
⏩ y = 5
⭐ HOPE IT HELPS YOU ^_^ ⭐
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