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Questions and Answers
What is a binomial?
What is a binomial?
An expression that is the sum or difference of exactly two terms, each of which is a monomial.
What is a factor?
What is a factor?
When two or more integers are multiplied.
What is a generic rectangle?
What is a generic rectangle?
A type of diagram used to visualize multiplying expressions without algebra tiles.
What does a graph represent?
What does a graph represent?
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What is a monomial?
What is a monomial?
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What is a parabola?
What is a parabola?
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What is a product?
What is a product?
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What is a quadratic equation?
What is a quadratic equation?
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What is a situation in terms of equations?
What is a situation in terms of equations?
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What is a root?
What is a root?
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What is a solution?
What is a solution?
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What is standard form?
What is standard form?
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What are zeros in a polynomial?
What are zeros in a polynomial?
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What is graphing form?
What is graphing form?
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What is the difference of squares?
What is the difference of squares?
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What is a sum?
What is a sum?
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What is symmetry?
What is symmetry?
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What does factored completely mean?
What does factored completely mean?
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What is a vertex in a parabola?
What is a vertex in a parabola?
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What is an x-intercept?
What is an x-intercept?
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What is a table in mathematics?
What is a table in mathematics?
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What is a y-coordinate?
What is a y-coordinate?
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What is the zero product property?
What is the zero product property?
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What is factored form?
What is factored form?
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What does completing the square mean?
What does completing the square mean?
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What are perfect square trinomials?
What are perfect square trinomials?
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Study Notes
Algebra 1 Vocabulary
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Binomial: Expression with exactly two terms, such as ( 2x + 3y^2 ).
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Factor: Result of multiplying two or more integers together.
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Generic Rectangle: Diagram illustrating multiplication of expressions, serving as a visual aid without tiles.
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Graph: Spatial representation of numerical data.
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Monomial: Expression containing a single term; can include a number, variable, or their product.
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Parabola: U-shaped mathematical curve, commonly associated with quadratic functions.
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Product: Outcome of a multiplication operation.
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Quadratic Equation: An equation structured as ( ax^2 + bx + c = 0 ) where ( a, b, ) and ( c ) are real numbers and ( a \neq 0 ).
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Situation: An equation that describes a scenario in a story context.
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Root: A solution that satisfies an equation.
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Solution: Value or set of values that validate the truth of an equation.
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Standard Form: Representation of linear equations showcasing coefficients clearly.
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Zeros: Values of ( x ) for which a polynomial equals zero, indicating x-intercepts.
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Graphing Form: A way to express a function or relation emphasizing critical graph information.
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Difference of Squares: A polynomial expressible as the product of the sum and difference of two terms.
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Sum: Result of adding two or more quantities.
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Symmetry: Line of symmetry divides a shape into two identical halves, allowing for perfect overlap when folded.
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Factored Completely: State of a polynomial with no further integer factorization possible.
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Vertex: The peak or lowest point on a parabola, critical for identifying its position.
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X-intercept: The graph point where it crosses the x-axis.
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Table: Compilation of numerical results showcasing calculations with various inputs.
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Y-coordinate: Point of intersection where a graph meets the y-axis.
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Zero Product Property: The principle that the product of any number of factors is zero if at least one factor is zero.
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Factored Form: Representation of a quadratic equation as ( a(x + b)(x + c) = 0 ), with ( a ) being non-zero.
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Completing the Square: Method to convert a standard form quadratic equation into its perfect square counterpart.
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Perfect Square Trinomials: Quadratic equations formatted as ( a(x + b)^2 = c ) where ( a ) is non-zero, indicating a specific structure.
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Description
Explore essential vocabulary for Algebra 1 with these flashcards. Each card contains a key mathematical term along with its definition, allowing you to build a strong foundation in algebra concepts. Perfect for students looking to enhance their understanding of mathematical expressions and operations.