Find the equation of osculating plane at any point 't' on the helix x = a cos t, y = a sin t. Z = ct

Q: length of the curve r = 4 sin 20 for ÷sos 6 2

A: To find the length of the curve r=4 sin 2θ for π6≤θ≤π2.

Q: Find the equation of osculating plane at any point 't' on the helix x = a cos t, y = a sin t. z = ct

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Q: The curve ver = V1 + sin20.

A: Solution :-

Q: Show that the curves r = a sin θ and r =  a cos θ intersectat right angles.

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Q: Graph the curve with parametric equations  x = sin(t), y = 3 sin(2t), z = sin(3t). Find the total…

A: x=sint, y=3 sin2t, z=sin3t We have to find the total length of the curve.

Q: Locate the center of the curve r = 4(sinθ + cosθ)

A: NOTE: Refresh your page if you can't see any equations. . the given curve is ...............(1)

Q: Find the equation of the osculating plane of the curve (a sin u + b cos 4, a cos u + b sin u, c sin…

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Q: əz ax+by+sin(ax +by) show that b əx Q5-A) If z = (ax +by)² +e+by+sin( ax a Əz dy

A: The given problem is to show the following condition for the given multivariate function of z.

Q: Find the equation of the osculating plane of the helix x = sin 2t, y = t, z = cos 2t at the point…

A: The helix is given as x=sin 2t, y=t, z=cos 2t. We have to find the equation of the osculating plane…

Q: Find the angle between the curve 2y=e-x/2 and y-axis

A: we will see in next step

Q: Find the equation of the osculating plane of the curve = = (a sin u + b cos u, a cos u + b sin u, c…

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Q: Trace the curve r² = 4cos⁴(theta) tan²(theta)

A: The given curve is r2=4cos4θtan2θ

Q: Sketch the cardioid r = 3 cos 0 and find the coordinates of the points on the cardioid where the…

A: Given polar equation is r=3cosθ

Q: Trace the curve: r = 2+3 cos 0.

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Q: Find the tangent plane to the equation z = 5a° + æy? + 2 at the point (2, – 4, - 6)

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