Differentiation of sin(x+3)
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Differentiation of sin(x+3)
y = sin(x+3)
dy/dx = cos(x+3) (1 +0)
dy/dx = cos(x+3)
y = sin(x+3)
dy/dx = cos(x+3) (1 +0)
dy/dx = cos(x+3)
Anonymous:
simple and easy :)
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Points to be noted: (with respect to x)
1. derivative of sinx is cosx
2. derivation of variable like x with respect to the same variable is 1 {derivative of xⁿ is xⁿ⁻¹}
3. derivation of constant is 0
Now, the problem to be solved is to derivate Sin(x+3)
By applying above points, we get
d/dx Sin(x+3) = Cos(x+3).1 = Cos(x+3)
1. derivative of sinx is cosx
2. derivation of variable like x with respect to the same variable is 1 {derivative of xⁿ is xⁿ⁻¹}
3. derivation of constant is 0
Now, the problem to be solved is to derivate Sin(x+3)
By applying above points, we get
d/dx Sin(x+3) = Cos(x+3).1 = Cos(x+3)
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