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suppose that the tangent line to y=g(x) at (-3, 5) passes through the point (2,-4). find g(-3), g'(-3), and the equation of the tangent line to y=g(x) at (-3,5)
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Use the slope formula (y2-y1)/(x2-x1) to find g'(-3)... since it's the slope. Your points are (-3, 5) and (2,-4). You already know g(-3) = 5 since "y=g(x) at (-3, 5)"
Tangent line is y=mx+b, m is the slope you just found, g'(-3), and plug in the point that it passes through (-3, 5) to find b.
so G'(-3) just means the slope?
Yep. Since the slope of the tangent line is the slope of g(-3)
hmm okay, thank you!
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|dw:1380068669647:dw| remember that slope of the tangent line IS the slope of the function, at that point
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