The "High School Mathematics Elite Materials" derivative question types are fully summarized

Section 1: Definition of derivatives and derivative operations

Type 1: A definition of a derivative

Type 2: Derivative formula for elementary functions

Type 3: Derivative algorithms and compound function differentiation

Type 4: Find the derivative value

Section 2: Tangent Equations for the Use of Derivative Geometric Meanings

Type one: Slope and tilt angle of the tangent of the curve

Type two: Tangent equation at a point

Type 3: Known tangent equations are parameterized

Type 4: Tangent equation at the passpoint

Type 5: The problem of the common tangent of the tangent equation

Type 6: The shortest distance of the tangent equation

Session 3: Using derivatives to study the monotonicity of functions

Type 1: Find the monotonic interval without parameters

Type 2: Use monotonicity to find the parameter range

Type three: Images judged by monotonicity

Type four: Abstract function constructs

Type 5: Monotonic interval discussion with parameters

Section 4: Using Monotonicity to Find Extreme and Maximum Values

Type 1: Extremums and their applications

Type 2: The maximum value and its use

Type three: Use derivatives to study the zero point of a function

Type 4: Zero point to find a little skill

Session 5: Summary of univariate problems in derivatives

Type 1: Permanently established participatory separation

Type 2: Maximum value analysis method established by heng

Type three: Endpoint effect

Type 4: Hidden zeros are false and substitution

Type Five: Guessing the root of the equation

Type 6: The Law of Lopida established by Heng

Test Point 7: Refers to pair isomorphism

Test Point 8: Bump Reversal

Test Point Nine: Common TangentIal Deflation

Test Point 10: Pole Effect

Section 6: Bivariate processing in derivatives

Type 1: Summary of independent bivariate perpetual establishment problems

Exam point 3: Transformation principal method of bivariates

Test Point 4: The Integral Method of Bivariates (Ratio Substitution or Substitution)

Exam point five: Application of Lagrange's median theorem

Section 7: Extremum Point Offset and Inflection Point Offset

Test point 1: Constructing symmetry functions for the offset of extreme points

Test Point 2: Ratio substitution and commutation method of extreme point offset

Type 3: Logarithmic mean inequality of the extremum point offset

Type four: Special form of extreme point offset

Type 5: Extreme point drift

Type 6: Application of Veda's theorem to derivatives

Session 8: Summary of other techniques in derivatives

Type 1: Logarithmic single dogs

Type 2: Index find friends

Type three: Inflection point offset

Type 4: Taylor unfolding style is applied in the college entrance examination

Type 5: Tangent clip for the difference of zero points

Type 6: Secant clip of zero point difference

Type 7: Curve clip of zero difference

Additional: Derivative topics in the past three years of college entrance examination real questions