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QLDMath MethodsFlashcards

Math Methods flashcards

181 QCE Math Methods cards across 4 modules (33 definitions, 88 key facts, 6 fill-the-gap, 54 formulas). Each session gives you 20 cards, due cards first. Swipe right for easy, left for hard, down for again. Keyboard: Space to flip, 1 to 4 to rate.

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Sample cards from this deck

  1. Definition

    Functions and graphs: QCE Math Methods Unit 1 Year 11

    Define Linear

    y=mx+cy = mx + c. Straight line, gradient mm, yy-intercept cc.

  2. Definition

    Chain, product and quotient rules for polynomial and power functions (QCE Math Methods Unit 2)

    Define Chain rule

    Differentiate the outer function, keep the inner function, then multiply by the derivative of the inner function.

  3. Definition

    Optimisation and rates of change (QCE Mathematical Methods Unit 3)

    Define Identify and label

    Draw a diagram. Define the variables. Identify what is to be maximised or minimised.

  4. Definition

    Area and kinematics applications of integration: QCE Maths Methods Unit 4

    Define Compute averages, peak values, or time-to-reach thresholds

    5. Discuss the model's limitations and refinements (boundary cases, real-world constraints not in the model).

  5. Definition

    Linear and quadratic functions (QCE Math Methods Unit 1)

    Define Inequalities

    Solve as equations, but reverse the inequality sign when multiplying or dividing by a negative number.

  6. Definition

    Exponential, logarithmic and trigonometric functions: QCE Math Methods Unit 2 Year 11

    Define Transformations

    y=Asin⁡(B(x−C))+Dy = A\sin(B(x - C)) + D: amplitude ∣A∣|A|, period 2π/∣B∣2\pi/|B|, phase shift CC, vertical shift DD.

  7. Definition

    The binomial distribution (QCE Mathematical Methods Unit 3)

    Define B (Binary)

    Each trial has two outcomes labelled success or failure.

  8. Definition

    Further differentiation and applications: QCE Maths Methods Unit 4

    Define Differentiate both sides with respect to xx

    Use the chain rule on the left (ddx(ln⁡y)=1ydydx\frac{d}{dx}(\ln y) = \frac{1}{y} \frac{dy}{dx}) and the product / quotient rules on the right.

  9. Definition

    Index and log laws, polynomial equations: QCE Math Methods Unit 1 Year 11

    Define Polynomial

    Factor where possible. Find rational roots first; polynomial division for higher degree.

  10. Definition

    Exponential functions and their graphs (QCE Math Methods Unit 2)

    Define Horizontal asymptote

    Always y=ky = k (the value the function approaches as the exponent goes to negative infinity for b>1b > 1, or positive infinity for b<1b < 1).

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