Question

In: Math

Find the point of intersection of the tangent lines to the curve r(t) = 5 sin(πt),...

Find the point of intersection of the tangent lines to the curve r(t) = 5 sin(πt), 2 sin(πt), 6 cos(πt) at the points where t = 0 and t = 0.5. (x, y, z) =

Solutions

Expert Solution


Related Solutions

For the curve r=1+sin(theta), find: Location of horizontal tangent lines: Location of vertical tangent lines:
For the curve r=1+sin(theta), find: Location of horizontal tangent lines: Location of vertical tangent lines:
Let r(t) = (cos(πt), sin(πt), 3t). Calculate r'(t), T(t) and evaluate T(1).
Let r(t) = (cos(πt), sin(πt), 3t). Calculate r'(t), T(t) and evaluate T(1).
Find the point of intersection between the x-axis and the tangent line to the curve y=x3...
Find the point of intersection between the x-axis and the tangent line to the curve y=x3 at the point (x0,y0), x0 cannot = 0
Find the slope of the tangent line to the following curve at the point given. r=...
Find the slope of the tangent line to the following curve at the point given. r= Cos(3theta) + Sin(2theta) (1,0)
Find a set of parametric equations for the tangent line to the curve of intersection of...
Find a set of parametric equations for the tangent line to the curve of intersection of the surfaces at the given point. (Enter your answers as a comma-separated list of equations.) z = x2 + y2,    z = 16 − y,    (4, −1, 17)
Find a set of parametric equations for the tangent line to the curve of intersection of...
Find a set of parametric equations for the tangent line to the curve of intersection of the surfaces at the given point. (Enter your answers as a comma-separated list of equations.) z = sqrt(x2 + y2) , 9x − 3y + 5z = 40, (3, 4, 5)
Find all horizontal and vertical tangent lines for the parametric curve defined by x(t) = t^3...
Find all horizontal and vertical tangent lines for the parametric curve defined by x(t) = t^3 - 3t +1, y(t) = 4t^2 +5. then write our the equations for the tangent lines
FOR THE PARAMETRIZED PATH r(t)= e^tcos(πt)i+e^tsin(πt)j+e^tk a) find the velocity vector, the unit tangent vector and...
FOR THE PARAMETRIZED PATH r(t)= e^tcos(πt)i+e^tsin(πt)j+e^tk a) find the velocity vector, the unit tangent vector and the arc lenght between t=0 and t=1 b) find a point where the path given by r(t) intersects the plane x-y=0 and determine the angle of intersection between the tangent vector to the curve and the normal vector to the plane.
For this parametrized curve: x = e^(2t) sin t , y = cos(4t) find tangent line...
For this parametrized curve: x = e^(2t) sin t , y = cos(4t) find tangent line to curve when t=1
The arclength of the curve r(t) = 2 cos3 (πt/2), 2 sin3 (πt/2), 1, between the...
The arclength of the curve r(t) = 2 cos3 (πt/2), 2 sin3 (πt/2), 1, between the points r = (2, 0, 1) and r = (0, 2, 1), is given by?
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT