scienziato Posted November 3, 2012 Posted November 3, 2012 (edited) Suppose x and y are both differentiable functions of t and are related by the equation <br><br> x<sup>3</sup>-3y=y<sup>2</sup>+1/x+y-2<br><br> Find the rate at which x is changing when x=2 and y=1, if y is decreasing at 3 units per second.<br><br>I am getting -9/14 but computer iss saying that it is incorrect.<br><br>plz help me out<br><br> Edited November 3, 2012 by scienziato
imatfaal Posted November 5, 2012 Posted November 5, 2012 Suppose xand y are both differentiable functions of t and are related by the equation x^3-3y=y^2+1/x+y-2 [MATH] x^3 - 3y =y^2 +\frac{1}{x+y-2}[/math] Find the rate at which x is changing when x=2 and y=1, if y is decreasing at 3 units per second. I am getting -9/14 but computer is saying that it is incorrect. plz help me out Tidied it up a bit - is that equation correct? You must get used to putting more brackets in - or use latex to make it clear. What have you got so far?
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