Solve the following pair of equation
5x−1 + 1y−2 = 2
6x−1 - 3y−2 = 1
4,5
If we substitute 1x−1 as p and 1y−2as q in the given equations. We get the equations as
5p+q=2
6q-3q=1
Now we can solve the pair of equation by method of elimination.
15p+3q=6
6p-3q=1
Adding both
p= 13
Now by substituting the value in one of the equation we find q= 13
AS we have assumed p = 1x−1
Therefore, 1x−1 = 13
→ x = 4
Similarly we assumed q = 1y−2
1y−2 = 13
→ y - 2 = 3
→ y = 5
Thus x=4, y=5