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Part 1: Using complete sentences, explain how to find the equation of the line, in standard form and slope–intercept form, passing through (3, 6) and (–2, –4). (4 points) Part 2: Compare the benefits of writing an equation in standard form to the benefits of writing an equation in slope–intercept form. (3 points)

Mathematics
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standard form is Ax +By = C; slope intercept form is y = mx + b i would find the slope first m = (-4-6)/(-2-3) = -10/-5 = 2 slope intercept form would be y = 2x + b (-4 - b)/(-2-0) = 2; solve for b -4-b= -4, b=0 y = 2x Slope intercept 2x - y = 0 Standard form
part 2: im not entirely sure what would be considered benefits except in slope intercept you can see where x =0 intercepts the y axis and what the slope of the line is. and in standard you have variables all on one side and constants on the other
Dude, you are amazing. lol

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Thank you so very much!

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