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parallel to the lines 5x+8y=-7, containing the point (5,2)
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Rearrange equation so that it is in slope intercept. Basically get y on one side, everything else on the other. You get: \[y=(-5/8)x-(-7/8)\] Recall the concept that two parallel lines have the same slope otherwise one is going to run over the other. Also recall point-slope form. We have slope. We have a point. Let's do this. Point intercept is \[y_{2}- y_{1}=m(x _{2}-x _{1})\] Slope is m. The first line's slope is -5/8. The point you are given is (5,2). Make those the \[y _{1} and x _{1}\]. Plug in to point intercept form. Take out the 2 subscript in the y and x. Multiply by m. Get y by itself. You get \[y=(-5/8)x-(9/8)\]
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