Random Masters - Download Randomly Generated Mathematics Worksheets for Primary and High School in Excel or PDF Format

Worksheets in this category provide students with techniques to differentiate algebraic expressions, and then opportunities to apply these techniques in different situations.

Worksheet Name	Files
Differentiation: From First Principles		Provides practice in differentiating polynomial equations from first principles.
Differentiation: Chain Rule		Provides practice in differentiating using the chain (function of a function) rule.
Differentiation: Power Rule		Provides practice in differentiating using the power rule.
Differentiation: Product Rule		Provides practice in differentiating using the product rule.
Differentiation: Trig Functions		Provides practice in differentiating trigonometric functions.
Differentiation: Compound Trig Functions		Provides practice in differentiating compound trigonometric functions.
Differentiation: Exponentials & Logs		Provides practice in differentiating exponential and logarithmic functions.
Differentiation: Kinematics Applications		Provides practice in using differentiation techniques to solve problems involving displacement, velocity, and acceleration.
Differentiation: Implicit		Provides practice in implicit differentiation.
Stationary Points & Points of Inflection		Uses differential calculus techniques to identify stationary points, points of inflection, and their nature.
Critical Points		Provides practice in determining the position and nature of stationary points including maximums, minimums and points of inflection.
Tangents & Normals to Cubics		Provides practice in finding the equation to a tangent or normal to a cubic function given a particular value of x.
Tangents & Normals to Quadratics		Provides practice in finding the equation to a tangent or normal to quadratic functions (parabolas) given a particular value of x.
Tangents & Normals to Trig Functions		Provides practice in finding the equation to a tangent or normal to a periodic (trig) function given a particular value of x.
Optimisation (Area, Volume, Economic)		Provides students with a range of practical optimisation problems. Solving these problems involves determining equations and constraints, and using calculus to find the optimal (maximum or minimum) solution to the problem.