Directions: Use non-zero whole numbers 1 to 30, at most once time each, to create a system of two linear equations where (3, 2) is the solution to the system. Source: Daniel Luevanos

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## System of Equations – Table of Value and Slope Intercept Form

Directions: Using the integers -4 to 4, create a system of linear equations that has a solution in quadrant 4. x | y —— _ | _ _ | _ _ | _ and y = _ / _ x + _ Source: Robert Kaplinsky

Read More »## Solution of Two Linear Equations

Directions: Using the Integers 0-9 (without duplication), provide four sets of points that represent two distinct lines. These lines can be written as two linear equations. Then provide a fifth point that represents the intersection (or solution) of those equations. Line 1: (__, __) and (__, __) Line 2: (__, __) and (__, __) Solution (__, __) Source: Bryan Anderson

Read More »## Create a System of Equations, Given 1 Equation and the Solution

Directions: Write at least two linear equations so that the solution of the system of equations of that line and 4x + y = 8 is (3, -4) Source: Nanette Johnson

Read More »## System of Equations, Special Case Infinitely Many Solutions

Directions: Fill in the empty boxes with whole numbers 1 through 9, using each number at most once, so that there are infinitely many solutions to the system of equations. Source: Nanette Johnson

Read More »## Systems of Equations, Special Case No Solution

Directions: Fill in the empty boxes with whole numbers 1 through 9, using each number at most once, so that there is no solution to the system of equations. Source: Nanette Johnson

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