Expanding brackets (AQA GCSE Further Maths): Flashcards

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Expanding brackets
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Form of quadratic expression

ax2+bx+cax^2 + bx + c where a0a \neq 0

Key feature of quadratic expression

Presence of squared term like x2x^2

Result of multiplying two linear expressions

Quadratic expression

Distributive property in bracket expansion

Multiply each term in 1st bracket by each term in 2nd

Meaning of (x+5)2(x + 5)^2

(x+5)(x + 5) multiplied by itself: (x+5)(x+5)(x + 5)(x + 5)

Common mistake with (3x5)2(3x - 5)^2

Squaring each term individually

(3x5)2(3x - 5)^2 equals

(3x5)(3x5)(3x - 5)(3x - 5), NOT (3x)252(3x)^2 - 5^2

Strategy for expanding (a2)3(a - 2)^3

Break into steps: (a2)(a2)2(a - 2)(a - 2)^2

First step in expanding (a2)3(a - 2)^3

Work out (a2)2(a - 2)^2 first

Crucial step when multiplying polynomials

Combining like terms at the end

Degree when two linear expressions multiply

Always quadratic

What expanding brackets means

Multiply every term in one bracket by every term in other

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