Two linear equations with different slopes represent lines that intersect at exactly one location (and therefore have exactly one solution). y=4x+(-3) is in slope-intercept form with a slope of 4 …

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Explanation: Let us first find out the Slope #m# of the given line, of which, the Parametric Eqns. are,

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Explanation: #"the equation of a line in "color (blue)"slope-intercept form "# is.

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In y=mx+c form, where m is the gradient/slope and c the y-intercept: y=-2x-8

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y=-2/3x+b . 2x+3y=6 3y=-2x+6 y=-2/3x+2 We now have it in the form of slope-intercept: y=mx+b where m is the slope and b is the y-intercept. For a line to be parallel to this line it would have …

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