Topic — Derivate.
Featured in chapters
42
Linked atoms
62 linked atoms.
42 Derivate
- Applications of Taylor — limits and infinitesimals
- Catalogue of composite derivatives
- x)
- Circle diagram — three links
- Circular sector of minimum perimeter
- Classification of non-differentiability points
- Classifying points of non-differentiability
- Composition with an inner product rule
- Corner point
- Corner point of |ln x|
- Cusp
- Cylinder inscribed in a cone
- Cylindrical can of minimum surface area
- Derivative of (1+x²) to the tenth
- Derivative of arctan(√x)
- Derivative of e to the cos(2x)
- Derivative of ln of the absolute value of x
- Derivative of ln(sin(x³))
- Derivative of the inverse function
- Derivative of the quotient eˣ over (x²+1)
- Derivative of x³ ln x
- Difference quotient and derivative
- Differentiability and continuity
- Differentiability of x·∛x
- Estimate of √1,1 with Taylor
- Fermat’s theorem
- From the idea of the differential to Taylor
- Graph with corner, cusp and vertical tangent
- Higher-order derivatives
- Inflection with vertical tangent
- Lagrange’s Theorem
- Leibniz notation
- Limit (eˣ−1−x) over x²
- Limit (sin x − x cos x) over x³
- Limit with De L’Hôpital
- Linearity, product and quotient
- Maclaurin of tan x
- Maclaurin polynomial of e to the 2x
- Maximum area at fixed perimeter
- N cells in series — maximum current
- Non-differentiability and the search for maxima and minima
- One-sided derivatives
- Parameter for differentiability
- Parametric study of x over (x²+k)
- Rectangle inscribed in a semicircle
- Rolle’s theorem
- Standard Maclaurin expansions
- Study of (x²−1) over (x²+1)
- Study of ln(x²−4)
- Study of x·e to the −x
- Table of fundamental derivatives
- Tangent and normal to eˣ
- Tangent line and normal line
- Taylor polynomial of ln x at x₀=1
- The chain rule in Leibniz notation
- The circle diagram method
- The derivative as the slope of the tangent
- The differential
- The optimisation method
- The remainder — Lagrange, Peano, Cauchy
- The Taylor polynomial
- Trapezium inscribed in a semicircle