To compute the angle between radius vector and tangent of r=a(1+cosx)

1.	To compute the angle between radius vector and tangent of r=a(1+cosx) at x=30°
Answer» ong>Step-by-step explanation: We have tan ϕ = r dθ/dr = r / dr/dθ r = a (1 - cos θ) . So dr/dθ = a sin θ . ... The radius is GIVEN by ... To find the ANGLE between this tangent and the radius vector just USE the dot product. The radius is given by [math]r = a(1-\cos \theta).[/math] In the Cartesian COORDINATE .

To compute the angle between radius vector and tangent of r=a(1+cosx) at x=30°

Answer»

ong>Step-by-step explanation:

We have tan ϕ = r dθ/dr = r / dr/dθ r = a (1 - cos θ) . So dr/dθ = a sin θ . ... The radius is GIVEN by ... To find the ANGLE between this tangent and the radius vector just USE the dot product.

The radius is given by [math]r = a(1-\cos \theta).[/math] In the Cartesian COORDINATE .

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To compute the angle between radius vector and tangent of r=a(1+cosx) at x=30°

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