y+x = sin(y+x) find dy/dx ??
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1
y+x = sin(x+y)
Differentiating both sides with respect to x
dy/dx + 1 = cos(x+y)(1+dy/dx).....(applying chain function rule here)
(1+dy/dx){cos(x+y)-1)=0
So,
dy/dx = -1
and cos(x+y) = 1
Differentiating both sides with respect to x
dy/dx + 1 = cos(x+y)(1+dy/dx).....(applying chain function rule here)
(1+dy/dx){cos(x+y)-1)=0
So,
dy/dx = -1
and cos(x+y) = 1
Answered by
0
Answer:
This is an trigonometric function which is in the form of u.v.
So to differentiate this function, you need to know the differentiation of u.v function.
Thus, d/dx(u.v)=u.dv/dx+v.du/dx.d/dx(u.v)=u.dv/dx+v.du/dx.
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