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    PracticeAQA GCSEAQA GCSE Maths Higher Tier Paper 3 CalculatorQuestion 15.1
    Easy1 markMultiple Choice
    AlgebraHigherAlgebraProportionFunctions

    AQA GCSE · Question 15.1 · Algebra

    This question is about what happens to the value of y when the value of x is doubled in different equations.
    For the equation y = 8x, what happens to the value of y when x is doubled?

    Answer options:

    A.

    The value of y is doubled

    B.

    The value of y is divided by 4

    C.

    It is not possible to say what happens to the value of y

    D.

    The value of y is multiplied by 4

    E.

    The value of y is halved

    How to approach this question

    1. Take the original equation, y = 8x. 2. Replace x with (2x) to represent doubling x. 3. The new equation becomes y_new = 8(2x). 4. Simplify the new equation: y_new = 16x. 5. Compare the new value of y (16x) with the original value of y (8x). 6. Describe the change.

    Full Answer

    A.The value of y is doubled✓ Correct
    We are testing the effect of doubling x on the equation y = 8x. Let's pick a starting value for x, for example, x = 10. The original y would be y = 8 * 10 = 80. Now, let's double x. The new x is 2 * 10 = 20. The new y will be y = 8 * 20 = 160. Comparing the new y (160) to the original y (80), we see that 160 = 2 * 80. The value of y has doubled. Algebraically: Original: y = 8x New x: x_new = 2x New y: y_new = 8(x_new) = 8(2x) = 16x. Since the original y was 8x, the new y (16x) is 2 * (8x), which is double the original y.

    Common mistakes

    ✗ Confusing direct and inverse proportion. ✗ Incorrectly handling the algebra, e.g., thinking 8(2x) is 8+2x.
    Question 14.2All questionsQuestion 15.2

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