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sinx+2cos(2y)=1 implicit differentiation ?
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We have to derive everything and then solve for y'
which is cosx (-4sin(2y))y' = 0
And we put y' wherever we integral with respect to y.... So we now solve for y' (-4sin(2y))y' = -cosx
y' = (1/4)(cosx/sin(2y)
What happen to add operation between sin(x) and 2cos(2y)?
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(u+v)'=u'+v' not u'v'
\[\cos(x)-4\sin(2y) \cdot y'=0 \text{ try silving this for } y'\]
And you still get the same thing as what master got somehow.
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