The general solution of the differential equation \frac{d y}{d x}=\frac{2 x-3 y+5}{6 x-9 y+7} is

Correct Answer is : x−3y+83log|6x−9y−1|+c=0

x-3 y+\frac{22}{3} \log |3 x-7|+ {c}=0

x-3 y+\frac{8}{3} \log |6 x-9 y-1|+ {c}=0

3 x-3 y+\frac{8}{3} \log |3 x-9 y+1|+ {c}=0

3 x-2 y+\frac{22}{3} \log |2 x-3 y-7|+ {c}=0

TS EAMCET 19-July-2022 Shift 1 Solved Paper

Section: Mathematics

Question : 80 of 160

Marks: +1, -0

The general solution of the differential equation ‌

=‌

2x−3y+5

6x−9y+7

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