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Find dy/dx. Find the points on the curve where the tangent is horizontal or vertical. x...
1a) Find dy/dx x = te', y = t + sin t b) Find dy/dx and d’y/dx2 for which t is curve concave upward x = x3 + 1, y = t - c)Find the points on the curve where the tangent is horizontal or vertical. Draw the graph x = 13 – 3t, y = t3 – 312 d) Find the area enclosed by the x-axis and the curve x = t3 + 1, y = 2t – t?....
2) Find the points on the given curve where the tangent line is horizontal or vertical r3 cos (0)
8) Find the points (x,y) on the curve given by x = 1+t2 and y=t-t3 where the tangent line is horizontal. Graph the curve and locate these points. Provide scales on both axes. Suggestion: On Desmos, let-2 st s 2 to see the full curve and to estimate where these points are. Points
8) Find the points (x,y) on the curve C given by x = 1+ t2 and y = t – t3 where the tangent line is horizontal. Graph the curve and locate these points. Provide scales on both axes. Suggestion: On Desmos, let -2 st s 2 to see the full curve and to estimate where these points are. Points
3. Find the points on C where the tangent is vertical or horizontal. Give the answers as (x,y) coordinates.
(a) Given the parametric equations x = 5t2 −10t, y = t5 find dy/dx. (b) Find the (x,y) coordinate point(s) where the curve has a vertical tangent.
Given the parametric curve x = 3t – tº, y = 3ta. (a) Find all x and y intercepts. (b) Find all points (x, y) where there is a vertical or horizontal tangent. (c) Put this information together in a chart to determine the intervals of increase and decrease and use this to sketch the curve.
Find the points (x,y) on the curve C given by x = 1+t? and y = t- t3 where the tangent line is horizontal. Graph the curve and locate these points. Provide scales on both axes.
38. [-13 Points] DETAILS SCALCET8 10.2.011. Find dy/dx and dạy/dx2. x = +2 + 9, y = t2 + 5t dy dx dy ho = dx² For which values of t is the curve concave upward? (Enter your answer using interval notation.)
Find the points at which the graph of the equation has a vertical or horizontal tangent line. 25x2 + y2 - 50x + 10y + 25 = 0 horizontal tangents (x, y) (smaller y-value) (larger y-value) vertical tangents (smaller x-value) (x, y) = ) (larger x-value)