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Solve the differential equation `(dy)/(dx)=sec^(2)x`. |
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Answer» `(dy)/(dx)=sec^(2)x` Integrate both sides with respect to `x` `int(dy)/(dx)*-dx=intsec^(2)xdx+c` `implies int dy=intsec^(2)xdx+c` `impliesy=tanx+c`. |
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