Algebraic Expressions flashcards

28 practice cards drawn from the Algebraic Expressions lessons. Tap a card to turn it over. Every answer is checked against the lesson it came from.

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If n = −2, what is 3n + 3?

-3

from “Substitution”

If n = −2, what is 2n + 7?

3

from “Substitution”

Simplify 9x − 5x

4x

from “Like Terms”

Simplify 9x − 4x

5x

from “Like Terms”

Expand x(x + 8)

x² + 8x

from “Expanding Brackets”

Expand −5(x − 7)

−5x + 35

from “Expanding Brackets”

Factor 10x + 15

5(2x + 3)

from “Factoring by Common Factor”

Factor 18x + 24

6(3x + 4)

from “Factoring by Common Factor”

Factor xy + 2x + 5y + 10

(x + 5)(y + 2)

from “Factoring by Grouping”

Factor xy + 6x + 7y + 42

(x + 7)(y + 6)

from “Factoring by Grouping”

Expand (x + 6)(x + 6)

x² + 12x + 36

from “Expanding Two Brackets”

Expand (x + 3)(x − 1)

x² + 2x − 3

from “Expanding Two Brackets”

Factor x² + 4x − 5

(x + 5)(x − 1)

from “Factoring Quadratics”

Factor x² + 5x − 6

(x + 6)(x − 1)

from “Factoring Quadratics”

Factor 2x² + 5x + 3

(2x + 3)(x + 1)

from “Factoring Quadratics with a Leading Coefficient”

Factor 5x² + 7x + 2

(5x + 2)(x + 1)

from “Factoring Quadratics with a Leading Coefficient”

Expand (x + 7)²

x² + 14x + 49

from “Algebraic Identities”

Factor x² − 16

(x + 4)(x − 4)

from “Algebraic Identities”

Factor x³ − 27

(x − 3)(x² + 3x + 9)

from “The Sum and Difference of Two Cubes”

Factor x³ + 125

(x + 5)(x² − 5x + 25)

from “The Sum and Difference of Two Cubes”

(x + 6)(x + 5) is x² + cx + 30. What is c?

11

from “Finding Unknown Coefficients by Matching”

p(x + 5) is 2x + q for every x. What is q?

10

from “Finding Unknown Coefficients by Matching”

Simplify 2x / 6x

1/3

from “Algebraic Fractions”

Simplify 3x / 6x

1/2

from “Algebraic Fractions”

What is (x/5) × (x/2)?

x²/10

from “Adding and Multiplying Algebraic Fractions”

What is x/3 + x/2?

5x/6

from “Adding and Multiplying Algebraic Fractions”

Which is equivalent to (x + 5)²?

x² + 10x + 25

from “Recognizing Equivalent Expressions”

Which is equivalent to 2(x + 3)?

2x + 6

from “Recognizing Equivalent Expressions”

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