# Calculus 2 : Polar Form

## Example Questions

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### Example Question #16 : Polar Form

Calculate the polar form hypotenuse of the following cartesian equation:      Explanation:

In a cartesian form, the primary parameters are and . In polar form, they are and  is the hypotenuse, and is the angle created by .

2 things to know when converting from Cartesian to polar.  You want to calculate the hypotenuse, Solution:      ### Example Question #259 : Parametric, Polar, And Vector

What is the polar form of       Explanation:

We can convert from rectangular to polar form by using the following trigonometric identities: and . Given , then:  Dividing both sides by , we get:    ### Example Question #91 : Polar Form

What is the polar form of ?      Explanation:

We can convert from rectangular to polar form by using the following trigonometric identities: and . Given , then: Dividing both sides by , we get:    ### Example Question #92 : Polar Form

What is the polar form of ?      Explanation:

We can convert from rectangular to polar form by using the following trigonometric identities: and . Given , then:    ### Example Question #93 : Polar Form

What is the polar form of ?      Explanation:

We can convert from rectangular to polar form by using the following trigonometric identities: and . Given , then:    1 2 3 4 5 6 7 8 10 Next → 