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Question
If ex + ey = ex+y, then `"dy"/"dx"` is:
Options
ey−x
ex+y
−ey−x
2ex−y
MCQ
Solution
−ey−x
Explanation:
ex + ey = ex+y
e−y + e−x = 1
Differentiating w.r.t. x:
`-"e"^(-"y") "dy"/"dx" - "e"^(-"x")` = 0
`"dy"/"dx"` = −ey−x
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