This math topic focuses on identifying line equations that are perpendicular to given line equations. It involves converting line equations from standard form to slope-intercept form and then determining the equation of a perpendicular line. The questions provide a line equation in standard form (e.g., 2x + 2y = 2), and students are asked to select which of the multiple-choice line equations would have a slope perpendicular to the slope of the given equation. This topic requires understanding the relationship between slopes of perpendicular lines and converting between different forms of line equations.
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What line equation would have a slope that is PERPENDICULAR to the slope of this line equation?
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Math worksheet on 'Slope - Find Perpendicular - Standard Form to Slope Y Intercept Form (Level 1)'. Part of a broader unit on 'Slopes and Perpendiculars - Practice' Learn online: app.mobius.academy/math/units/line_equations_and_perpendiculars_practice/ |
What line equation would have a slope that is PERPENDICULAR to the slope of this line equation? |
What line equation would have a slope that is PERPENDICULAR to the slope of this line equation? |
What line equation would have a slope that is PERPENDICULAR to the slope of this line equation? |
What line equation would have a slope that is PERPENDICULAR to the slope of this line equation? |
What line equation would have a slope that is PERPENDICULAR to the slope of this line equation? |
What line equation would have a slope that is PERPENDICULAR to the slope of this line equation? |
What line equation would have a slope that is PERPENDICULAR to the slope of this line equation? |