6 Questions
Match the following linear equations with their graph representation:
$y = 2x + 3$ = Straight line with positive slope $y = -3x + 2$ = Straight line with negative slope $y = \frac{1}{2}x - 1$ = Straight line with positive slope less than 1 $y = -2x + 4$ = Straight line with negative slope greater than 1
Match the following linear equations with their slope-intercept form:
$y = 4x - 2$ = Slope-intercept form: $y = mx + c$ $y = - rac{3}{2}x + 5$ = Slope-intercept form: $y = mx + c$ $y = 2x + 1$ = Slope-intercept form: $y = mx + c$ $y = -3x - 4$ = Slope-intercept form: $y = mx + c$
Match the following linear equations with their x-intercept:
$y = 3x - 6$ = x-intercept: (2, 0) $y = -2x + 4$ = x-intercept: (2, 0) $y = rac{1}{2}x - 3$ = x-intercept: (6, 0) $y = -4x + 8$ = x-intercept: (2, 0)
Match the following mathematical operations with their corresponding rational algebraic expressions:
Addition = x/y + a/b Subtraction = x/y - a/b Multiplication = x/y * a/b Division = x/y / a/b
Match the following algebraic operations with their corresponding rational algebraic expressions:
Addition = 3x/4 + 2y/5 Subtraction = 5a/6 - 7b/8 Multiplication = 2xy/3 * 4ab/5 Division = 9x/2 / 3a/4
Match the following arithmetic operations with their corresponding rational algebraic expressions:
Addition = p/q + r/s Subtraction = m/n - t/u Multiplication = x/y * a/b Division = c/d / e/f
Test your understanding of linear equations in two variables with this quiz. Match the given linear equations with their graph representation, slope-intercept form, and x-intercept to demonstrate your knowledge of this fundamental concept in algebra.
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