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Differentiation is the process of finding the derivative, or rate of change, of a function. Best differentiation assignment help service experts explain how to calculate differentiation using three basic derivatives, four rules of operation, and a knowledge of how to manipulate functions.
Solving differentiation needs a deep knowledge of Algebra, Calculus, Physics and other related disciplines. If you do not feel confident about your knowledge in these areas and various theorems and formulae related to these then you might find differentiation challenging. Our Best differentiation assignment help services is something that can assure you good grades even if you find it difficult to solve the problems.
Differentiation is all about finding rates of change of one quantity compared to another. We need differentiation when the rate of change is not constant. The slope of a curve at a point tells us the rate of change of the quantity at that point. The process of finding a derivative is called differentiation.Best differentiation assignment help service have given a summary of the Rules for Differentiation as under
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The Constant Rule
If y = c where c is a constant,
dy/dx = 0
The Linear Function Rule
If y = a + bx
dy/dx = b
The Power Function Rule
If y = axn, a & n are constants
dy/dx = n . a . xn-1
The Sum-Difference Rule
If y = f(x) ± g(x)
The Sum-Difference Rule
If y is the sum/difference of two or more functions of x: differentiate the 2 (or more) terms separately, then add/subtract.
The Product Rule
y = (x+2)(ax2+bx)
dy/dx = (x + 2)(2 ax + b)+(ax 2 + bx)
The Quotient Rule
The Chain Rule
If y is a function of v, and v is a function of x, then y is a function of x and
dy/dx = dy/dv. dv/dx
y = (ax2 + bx)½
let v = (ax2 + bx), so y = v½
dy/dx = 1/2 (ax 2 + bx)-1/2. (2 ax + b)
The Inverse Function Rule
If x = f(y) then dy/dx = 1/ dx/dy
The derivative of the inverse of the function x = f(y), is the inverse of the derivative of the function
Rule 9: Differentiating Natural Logs
if y = loge x = ln x =>
dy/dx = 1/x
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