solve analysis of parametric curves





Find the slope of the parametric curve x = 7cos t,y = 7sin t.
Find the slope of the parametric curve x = 7cos t , y = 7sin t . => 7cos t or cot t or - tan t or - cot t or tan t..
Find the slope of the parametric curve x = cos3 2t,y = sin3 2t.
Find the slope of the parametric curve x = cos 3 2 t , y = sin 3 2 t . => - tan 2 t or 6sin 2 2 t cos 2 t or - cot 2 t or tan 2 t sin 2 t or - tan 2 t sin 2 t..
How many vertical tangents are there for the parametric curve defined ..
How many vertical tangents are there for the parametric curve defined by x = t 3 - 3 t , y = 3 t 2 - 9? => 4 or 1 or 2 or 0 or 3..
Find the area under the curve given by parametric equations x = t(t2 -..
Find the area under the curve given by parametric equations x = t ( t 2 - 3), y = 3( t 2 - 3) between 0 and 1. => 16.8 square units or 4.8 square units or 0 or 31.2 square units or 10.2 square units..
Identify the curve for the parametric equations.x = 4sin t, y = 3 + 2c..
Identify the curve for the parametric equations. x = 4sin t , y = 3 + 2cos t for - π ≤ t ≤ π => Hyperbola or Circle or Ellipse or Parabola or Line..
Identify the curve for the parametric equations.x = cos t,y = sin t,- ..
Identify the curve for the parametric equations. x = cos t , y = sin t , - π ≤ t ≤ π => Parabola, opens left or Parabola, opens upward or Hyperbola or Ellipse or Circle..
What is the distance between the two points corresponding to t = 0, t..
What is the distance between the two points corresponding to t = 0, t = π 2 of the curve with the parametric equations x = 10 cos t , y = 10 sin t ? => 10 or 20 2 or 10 2 or 20..
Find the length of the parametric curve x = 5sin 3t,y = 5cos 3t,0 ≤..
Find the length of the parametric curve x = 5sin 3 t , y = 5cos 3 t , 0 ≤ t ≤ 2 π . => 10 π units or 15 π units or 450 π units or 30 π units or 0..
Find the coordinates of the points at which the parametric curve has v..
Find the coordinates of the points at which the parametric curve has vertical tangent. x = t 3 - 3 t , y = t 2 + t + 1 => (- 2, 3), (2, 1) or (- 2, 3), (- 2, 1) or (0, 4 + 3 ), (0, 4 - 3 ) or ( 11 / 8 , 3 / 4 ) or (- 2, 3)..
Find the area under the parametric curve given by equations, x = 6(t -..
Find the area under the parametric curve given by equations, x = 6( t - sin t ), y = 6(1 - cos t ), 0 ≤ t ≤ 2 π . => 54 π square units or 3 π square units or 108 π square units or (108 π - 9) square units or 36 π square units..
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