Find the value of b for which the differential equation (yeszv + x) dr + (bae*") dy = 0 is exact, then solve it using that value of b. The differential equation is exact only when b = The general solution, in implicit form, is = c, for any constant c. NOTE: Do not enter an arbitrary constant or any constant term.

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A: rewriting the equation we get  y'-1t2-1y2=-1t2-1

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A: Let's find.

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