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8024 Differentiation : Implicit differentiation : Exam question 10
8013 Differentiation : Implicit differentiation : Exam question 10
8007 Differentiation : Rules - the product rule : Exam question 10
7996 Differentiation : Related rates of change : Exam question 11
7993 Differentiation : Implicit differentiation : Exam question 11
7991 Differentiation : Trig functions : Exam question 11
7990 Differentiation : Rules - the quotient rule : Exam question 11
7988 Differentiation : ex : Exam question 11
7984 Differentiation : Rules - the quotient rule : Exam question 11
7983 Differentiation : Ln x : Exam question 11
7974 Differentiation : Rules - the chain rule : Exam question 10
7970 Differentiation : Curves : Exam question 10
7965 Differentiation : Stationary points : Exam question 10
Differentiation is used to find the gradient function (derivative) for a curve, the gradient at any point on a curve, and also to find the equation of the tangent or normal to a curve at a point on the curve. Differentiation, as part of calculus, is used in science and engineering, and was developed originally in the 17th century by Newton and Leibniz. | |||
| Slope | |||
| First principles | |||
| The Mean Value Theorem | |||
| Rules | |||
| Curves | |||
| Higher derivatives | |||
| Increasing and decreasing | |||
| Stationary points | |||
| Trig functions | |||
| Rules - the product rule | |||
| Rules - the quotient rule | |||
| Rules - the chain rule | |||
| Related rates of change | |||
| Differentials | |||
| ex | |||
| Ln x | |||
| Ln x and ex | |||
| Implicit differentiation | |||
| Exponential growth & decay | |||
| Forming differential equations | |||
| XTRA | |||
| Use of calculus | |||


Differentiation is used to find the gradient function (derivative) for a curve, the gradient at any point on a curve, and also to find the equation of the tangent or normal to a curve at a point on the curve. Differentiation, as part of calculus, is used in science and engineering, and was developed originally in the 17th century by Newton and Leibniz.
Introduction
Straight v curved
Gradient curves
O-test 1

True or false









Explanation