How will you make the following equations linear? 5x−1+1y−2=2 6x−1+3y−2=1 (where x≠1andy≠2)
A
Substitute 1x−1 as p and 1y−2 as q
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B
The equation is already linear
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C
Substitute x=X+1 and y=Y+2
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D
None of the above
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Solution
The correct option is A Substitute 1x−1 as p and 1y−2 as q If we substitute 1x−1 as p and 1y−2 as q in the given equations. (As x≠1,y≠2) We get the equations as 5p+q=2 6p−3q=1 Now, we can see that the equations are linear.