Graph, indicate the orientation, and eliminate the parameter. x = sqrt(t) y = sqrt(1-t) where 0 < t < 1
Graph, indicate the orientation, and eliminate the parameter. x = sqrt(t) y = sqrt(1-t) where 0 < t < 1
1. For x = tanht , y = sech^2 ,
a. Eliminate the parameter to find a Cartesian equation of the
curve.
b. Sketch the curve with orientation.
1. For x = tanht, y=sech? t , a. Eliminate the parameter to find a Cartesian equation of the curve. b. Sketch the curve with orientation.
Consider the following. x = sin(t) y = csc(t) 0<t</2 (a) Eliminate the parameter to find a Cartesian equation of the curve. 1 y = X y
Eliminate the parameter t from the following. x = 1 + sint, y = 3 + cost Sketch the graph of the plane curve.
Consider the following parametric equations. x = √1 + 2 , y = 2√t; 0 ≤ t ≤ 16 a. Eliminate the parameter to obtain an equation in x and y. b. Describe the curve and indicate the positive orientation.
Consider the following parametric equations. a. Eliminate the parameter to obtain an equation in x and y b. Describe the curve and indicate the positive orientation. x=5 cost, y = 13 + 5sint; 0 ≤ t ≤ 2π a. Eliminate the parameter to obtain an equation in x and y.
Sketch the curve represented by the parametric equations (indicate the orientation of the curve) and B) eliminate the parameter and write the resulting rectangular equation whose graph represents the curve. Adjust the domain of the rectangular equation, if necessary. x = t + 4 and y = t2
1. Sketch the graph of the parametric curve and eliminate the parameter, giving any limits on x and y. x = 3sint 051321 Wy=4cost (x=sin(t from (v=en 2. Write (but do not evaluate) an integral expression that represents the arc length of 1=0 to 1 =
Eliminate the parameter to sketch the curve: 2 = sin -0, 1 y = cos -0, 20, - <O<a
1) Given X = 3t2, y = 2tº, eliminate the parameter to find a Cartesian equation.. 2) Given x = 5 sin t, y = 2 cost, find Žr.
4. Eliminate the parameter for the given set of parametric equations then sketch the graph of the parametric curve using rectangular coordinates. x=3 sin t and y=-4cost on the interval Osts 2tt.