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APPLICATION OCWFCD Form

APPLICATION OCWFCD Form

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in this video we're going to work on some related rates problems associated with distance let's start with this one a particle moves along the curve y equals x squared plus 2. the x-coordinate increases at a rate of 4 centimeters per second how fast is the distance between a point and the origin changing when x is two so let's start with a picture let's graph the function so x squared is basically a parabola and it's been shifted up two units so it looks like this that's a generic shape let me draw in red now let's say at this point x is equal to one let's call that point p and here is the origin so we need to find out how fast the distance between the origin and point p is changing so let's make a right triangle so this is going to be x y and the distance between point p and the origin let's call it z so we need to determine how fast z is changing so our goal in this problem is to calculate dz dt now let's make a list of what we know so we know that x is equal to one we don't know the

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