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Mathematics, 11.06.2020 05:57 jj11vb

Show that an implicit solution of 2x sin2(y) dx βˆ’ (x2 + 10) cos(y) dy = 0 is given by ln(x2 + 10) + csc(y) = C. Differentiating ln(x2 + 10) + csc(y) = C we get 2x x2 + 10 + dy dx = 0 or 2x sin2(y) dx + dy = 0. Find the constant solutions, if any, that were lost in the solution of the differential equation. (Let k represent an arbitrary integer.)

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Show that an implicit solution of 2x sin2(y) dx βˆ’ (x2 + 10) cos(y) dy = 0 is given by ln(x2 + 10) +...
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