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Related Rates question! please help!
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|dw:1382370180702:dw| \[x^2 + y^2 =r^2\] let x = distance in x direction, y = distance in y direction and r = true distance [hypotenuse formed] take derivative of both sides [you'll use chain rule]: \[\frac{ d }{ dt }(x^2 + y^2) = \frac{ d }{ dt }(r^2)\]\[2x \frac{ dx }{ dt } + 2y \frac{ dy }{ dt } = 2r \frac{ dr }{ dt }\] plug in what you have. you're looking for dr/dt, and realize that dy/dt = 0 since the observer stays still and the biker is just going eastward:
2(30)(10) + 2(16)(0) = 2(r found using pythagorean)(dr/dt) solve for dr/dt
answer is: 3: 8.82
@Euler271 that's what I got! thank you!
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