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The product rule is one of the derivative rules that we use to find the derivative of functions of the form P(x) = f(x)·g(x). The derivative of a function P(x) is denoted by P'(x).
1:45 6:17 EASIEST WAY to Remember the Product Rule and How to Use It Easily YouTube Start of suggested clip End of suggested clip In the key is that you're multiplying the derivative of one thing times the original of the otherMoreIn the key is that you're multiplying the derivative of one thing times the original of the other thing. And then adding. In the original.
The product rule of differentiation is a rule for differentiating problems where one function is multiplied by another function. According to this rule, first function times the derivative of second function is added to second function times the derivative of first function.
How to Apply Product Rule in Differentiation? Step 1: Note down the values of f(x) and g(x). Step 2: Find the values of f'(x) and g'(x) and apply the product rule formula, given as: h'(x) = ddx d d x f(x)·g(x) = [g(x) × f'(x) + f(x) × g'(x)]
0:47 5:12 So at the first means is the derivative of the first thing multiplied by the second plus the firstMoreSo at the first means is the derivative of the first thing multiplied by the second plus the first multiplied by D second in D second is just a direct derivative of the second thing.