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Math
Oklahoma Math
Seventh Grade (7): Algebraic Reasoning & Algebra (A)
Identify a relationship between two varying quantities, x and y, as proportional if it can be expressed in the form y/x = 𝑘 or y=kx; distinguish proportional relationships from non-proportional relationships.
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Recognize that the graph of a proportional relationship is a line through the origin and the coordinate (1, r), where r is the slope and the unit rate (constant of proportionality, k).
- Constant of proportionality from graph
- Constant of proportionality from graphs
- Identify proportional relationships from graphs
- Identifying constant of proportionality graphically
- Identifying proportional relationships from graphs
- Interpret constant of proportionality in graphs
- Interpreting graphs of proportional relationships
- Proportional relationships: graphs
Represent proportional relationships with tables, verbal descriptions, symbols, and graphs; translate from one representation to another. Determine and compare the unit rate (constant of proportionality, slope, or rate of change) given any of these representations.
- Compare constants of proportionality
- Comparing constants of proportionality
- Constant of proportionality from equation
- Constant of proportionality from equations
- Constant of proportionality from graph
- Constant of proportionality from graphs
- Constant of proportionality from table (with equations)
- Constant of proportionality from tables
- Constant of proportionality from tables
- Constant of proportionality from tables (with equations)
- Equations for proportional relationships
- Identifying constant of proportionality graphically
- Identifying the constant of proportionality from equation
- Interpret constant of proportionality in graphs
- Interpret constants of proportionality
- Interpret proportionality constants
- Intro to proportional relationships
- Introduction to proportional relationships
- Is side length & area proportional?
- Is side length & perimeter proportional?
- Proportional relationships: bananas
- Proportional relationships: spaghetti
- Writing proportional equations
- Writing proportional equations
- Writing proportional equations from tables
- Writing proportional equations from tables
- Writing proportions
- Writing proportions example
Solve multi-step problems with proportional relationships (e.g., distance-time, percent increase or decrease, discounts, tips, unit pricing, mixtures and concentrations, similar figures, other mathematical situations).
- Discount, markup, and commission word problems
- Interpret constants of proportionality
- Percent problems
- Percent word problem: guavas
- Proportion word problem: cookies
- Proportion word problem: hot dogs
- Proportion word problems
- Proportional relationships
- Proportional relationships
- Proportional relationships: movie tickets
- Scale copies
Use proportional reasoning to solve problems involving ratios.
- Construct scale drawings
- Identify proportional relationships
- Identify scale copies
- Identifying scale copies
- Is side length & perimeter proportional?
- Multi-step ratio and percent problems
- Rational number word problem: computers
- Scale copies
- Scale drawing word problems
- Scale drawing: centimeters to kilometers
- Scale drawings
Use proportional reasoning to assess the reasonableness of solutions.
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Write and solve problems leading to linear equations with one variable in the form px + q = r and p(x + q) = r, where p, q, and r are rational numbers.
- Equation word problem: super yoga (2 of 2)
- Find the mistake: two-step equations
- Find the mistake: two-step equations
- Interpret two-step equation word problems
- Intro to two-step equations
- Two-step equation word problem: computers
- Two-step equation word problem: garden
- Two-step equation word problem: oranges
- Two-step equations
- Two-step equations intuition
- Two-step equations review
- Two-step equations with decimals and fractions
- Two-step equations with decimals and fractions
- Two-step equations word problems
- Worked example: two-step equations
Represent, write, solve, and graph problems leading to linear inequalities with one variable in the form 𝑥 + 𝑝 > 𝑞 and 𝑥 + 𝑝 < 𝑞, where 𝑝, and 𝑞 are nonnegative rational numbers.
Use properties of operations (associative, commutative, and distributive) to generate equivalent numerical and algebraic expressions containing rational numbers, grouping symbols and whole number exponents.
- Combining like terms with negative coefficients
- Combining like terms with negative coefficients
- Combining like terms with negative coefficients & distribution
- Combining like terms with negative coefficients & distribution
- Combining like terms with rational coefficients
- Combining like terms with rational coefficients
- Distributive property with variables (negative numbers)
- Equivalent expressions with negative numbers
- Equivalent expressions with negative numbers
- Equivalent expressions with negative numbers (multiplication and division)
- Equivalent expressions with negative numbers (multiplication and division)
- Equivalent expressions with negative numbers and variables
- Equivalent expressions: negative numbers & distribution
- Equivalent expressions: negative numbers & distribution
- Expressions with rational numbers
- Factoring with the distributive property
- The distributive property with variables
- Understand subtraction as adding the opposite
Evaluate numerical expressions using calculators and other technologies and justify solutions using order of operations and grouping symbols.