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The divisibility rule of 3 states that if the sum of digits of a number is a multiple of 3, the number will be completely divisible by 3.
= f'(x) g(x) h(x) + f(x) g'(x) h(x) + f(x) g(x) h'(x) . Here is an easy way to remember the triple product rule. Each time differentiate a different function in the product. Then add the three new products together.
The constant multiple rule for derivatives states that the derivative of the product of a constant with a function f(x) is equal to the product of the constant with the derivative of the function f(x). To apply this rule, we can use the formula d(k f(x))/dx = k d(f((x))/dx.
When applied to the composition of three functions, the chain rule can be expressed as follows: If h(x)=f(g(k(x))), then h?(x)=f?(g(k(x)))?g?(k(x))?k?(x).