Calculus Derivatives of Exponential and Logarithmic Functions Bundle

Master advanced core derivatives with this no-prep calculus bundle! Features 3 comprehensive worksheets covering differentiation of exponential functions (e^x), natural logs (ln x), variable bases, trigonometric chain rules, and full worked answers. Perfect for A-Level Mathematics!

Looking for a clear, thorough resource to help your sixth-form classes master calculus mechanics? This printable Differentiation of Exponential and Logarithmic Functions Bundle contains 3 independent worksheets designed to help your A-Level Mathematics, Further Maths, or advanced university-bound students confidently evaluate derivatives, apply product/quotient properties, and clear calculus expansions.
By dividing structures around explicit calculus tracks—moving from standard base-e exponential lines and log variables into composite chain loops, trigonometric arguments, and nested fractional logarithms—this bundle allows students to cement their analytical mechanics systematically. It serves as an excellent end-of-unit study guide, targeted homework series, cover work extension, or formal exam revision packet.
This is a no-prep, printable PDF resource bundle, meaning you can simply download, print, and hand it straight to your classes! It is excellent for deep-dive independent practice, extension tasks, or cover lessons.

What’s Included?
• 3 Independent Student Practice Worksheets: Progressive calculus problem sheets covering the full spectrum of exponential derivative properties and logarithmic expansions.
• Complete, Step-by-Step Solutions Guides: A comprehensive marking layout displaying every stage of chain distribution, quotient rules expansions, base updates, and algebraic factoring adjustments. Perfect for quick teacher marking or student self-assessment!

Comprehensive Tiers Covered
• Exponential Differentiation: Calculating rates of change across e^x curves and variable integer bases.
• Logarithmic Differentiation: Expanding and resolving complex derivatives for natural logs (ln x) and alternative log bases.
• Product and Quotient Applications: Managing calculations where transcendental functions multiply or divide across fractions.
• The Chain Rule System: Expanding nested powers, radicals, and trigonometric inputs bound to exponential layouts.