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A: A dilation centered around the origin of the coordinate plane is represented in coordinate function…
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- FInd c and d so that the curve y = x3+ cx2+d will have a relative extrema at (2,5). Find other extreama and detrmine if it is maximum or minimum.Find the points on the curve x2 + xy + y2 = 1 in the xy-plane that are nearest to and farthest from the origin.determine the parametric coordinate of the critical point of the curve x=t^2+3t=2 and y=t^2-1.
- Suppose C is the curve given by r(t) = (3 cos(t), -3 sin(t), 4t). Find an equation for the osculating plane of C at the pt(-3, 0, 4π)A curve in the plane is defined parametrically by the equations written below. An equation of the line tangent to the curve at t=1 is7.Find the maximum and minimum distances from (0,0) to the curve 5x2+6xy+5y2=8