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WJEC A-Level Mathematics

A-Level · WJECMathematics1104 cards

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Flashcards for WJEC GCE AS and A level Mathematics (1300, Wales), split into the four units (AS Unit 1 Pure Mathematics A, AS Unit 2 Applied Mathematics A, A2 Unit 3 Pure Mathematics B, A2 Unit 4 Applied Mathematics B) and then by topic in the specification's order, with statistics and mechanics as separate subdecks inside the applied units. Follows the specification teaching from 2017.

Adding it gives you your own copy, with every subdeck below. Each card then comes back just before you would forget it, and every one you get right or wrong counts towards your mastery of its topic. You can delete or suspend the parts you are not studying once it is yours.

What is inside (52 subdecks)

  • A2 Unit 3 Pure Mathematics B333 cards
    • 2.3.1 Proof15 cards
    • 2.3.2 Algebra and Functions48 cards
    • 2.3.3 Coordinate geometry in the (x, y) plane13 cards
    • 2.3.4 Sequences and Series46 cards
    • 2.3.5 Trigonometry86 cards
      • Exact values and inverse functions35 cards
      • Identities and equations31 cards
      • Radians and small angles20 cards
    • 2.3.6 Differentiation55 cards
    • 2.3.7 Integration43 cards
    • 2.3.8 Numerical Methods27 cards
  • A2 Unit 4 Applied Mathematics B193 cards
    • Section A Statistics77 cards
      • 2.4.1 Probability20 cards
      • 2.4.2 Statistical distributions33 cards
      • 2.4.3 Statistical hypothesis testing24 cards
    • Section B Differential Equations and Mechanics116 cards
      • 2.4.4 Trigonometry in context9 cards
      • 2.4.5 and 2.4.6 Differential equations in context14 cards
      • 2.4.7 and 2.4.10 Moments16 cards
      • 2.4.8 Kinematics in two dimensions and projectiles34 cards
      • 2.4.9 Forces and friction26 cards
      • 2.4.11 Vectors in three dimensions17 cards
  • AS Unit 1 Pure Mathematics A351 cards
    • 2.1.1 Proof16 cards
    • 2.1.2 Algebra and Functions116 cards
      • Functions and set notation21 cards
      • Graphs and transformations22 cards
      • Indices and surds27 cards
      • Polynomials and the factor theorem10 cards
      • Quadratic functions19 cards
      • Simultaneous equations and inequalities17 cards
    • 2.1.3 Coordinate geometry in the (x, y) plane36 cards
    • 2.1.4 Sequences and Series - The Binomial Theorem18 cards
    • 2.1.5 Trigonometry45 cards
    • 2.1.6 Exponentials and logarithms51 cards
    • 2.1.7 Differentiation31 cards
    • 2.1.8 Integration18 cards
    • 2.1.9 Vectors20 cards
  • AS Unit 2 Applied Mathematics A227 cards
    • Section A Statistics139 cards
      • 2.2.1 Statistical sampling20 cards
      • 2.2.2 Data presentation and interpretation46 cards
      • 2.2.3 Probability18 cards
      • 2.2.4 Statistical distributions27 cards
      • 2.2.5 Statistical hypothesis testing28 cards
    • Section B Mechanics88 cards
      • 2.2.6 Quantities and units in mechanics10 cards
      • 2.2.7 Kinematics41 cards
      • 2.2.8 Forces and Newton's laws27 cards
      • 2.2.9 Vectors in mechanics10 cards

Some of its cards

  • How do you solve simultaneous equations when one is linear and one is quadratic?
    Make one variable the subject of the linear equation, substitute into the quadratic and solve
  • What is the relationship between integration and differentiation?
    Integration is the reverse of differentiation
  • What is the gradient of the line through (x1,y1)(x_1, y_1) and (x2,y2)(x_2, y_2)?
    y2−y1x2−x1\frac{y_2 - y_1}{x_2 - x_1}
  • What are the SI base units of length, time and mass?
    Metre (m), second (s) and kilogram (kg)
  • What is n!n!?
    n(n−1)(n−2)⋯3×2×1n(n-1)(n-2)\cdots 3 \times 2 \times 1
  • What is the identity for sec⁡2θ\sec^2\theta?
    sec⁡2θ≡1+tan⁡2θ\sec^2\theta \equiv 1 + \tan^2\theta
  • What does dydx\frac{dy}{dx} represent geometrically?
    The gradient of the tangent to the curve at that point
  • What are the steps of a proof by contradiction?
    Assume the statement is false, reason logically to something impossible, then conclude the statement is true
  • How do you resolve a force on a slope?
    Take components parallel and perpendicular to the slope
  • What is the moment of a force about a point?
    The force multiplied by the perpendicular distance from the point to the line of action

And 1094 more once you add the deck.