A line passing through (3, 1) makes a triangle of area 8 units in the first quadrant with two axis. Find the
equation of this line.
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Answer:
4b+a=16, that is, a=16–4b. Again, put this value of a in equation 2 and solve quadratic in variable b.
So, from equation 2, a=16/2=8. Hence, the equation of the line is (x/8)+(y/2)=1, which on simplification gives x+4y=8.
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