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**Polar****Coordinates****Examples****Example**1: Convert the**polar****coordinate**(4, π/2) to a rectangular point. Solution: Given, We know that, Hence, the rectangular**coordinate**of the point is (0, 4).**Example**2: Convert the rectangular or cartesian**coordinates**(2, 2) to**polar****coordinates**. Solution: Given, (x, y)= (2, 2) Note:**Polar****Coordinates**ApplicationsPoints in the

**polar coordinate system**with pole O and**polar**axis L. In green, the point with radial**coordinate**3 and angular**coordinate**60 degrees or (3, 60°). In blue, the point (4, 210°).Sep 15, 2021 · Let's convert the (-5,-2) Cartesian

**coordinate**into**polar coordinates**. Rewrite x and y in terms of r and angle, theta . Step 1: Using your pencil, sketch the triangle with its base fixed along...- 9 min

- Polar Coordinates Formula
- Plotting Points in Polar Coordinate System
- Converting Cartesian Coordinate System to Polar Coordinate System
- Converting Polar Coordinate System to Cartesian Coordinate System

With the help of the formula, we can drive an infinite number of polar coordinates for just one coordinate point. The formula can be represented as: Where n is

**represented as**an**integer.**The value of θ will be positive if measured counterclockwise whereas it will be negative if measured clockwise. In the same way, the value of r will be positive if...(image will be uploaded soon) The two points are 3,60 and 4,210. In a two-dimensional Polar Coordinate system, there are two polar coordinates: r and θ i.e, the radial coordinate which represents the radial distance from the pole and the angular coordinate which represents the anticlockwise angle from the 0° ray, respectively. It is also known as t...

If we know a point in Cartesian Coordinates (x,y) and want to convert it into Polar Coordinates (r,θ) we have to solve a right triangle with two known sides. Example 1) What will be (12,5) in the Polar Coordinates system? (image will be uploaded soon) Solution 1) We can use Pythagoras theorem to find the hypotenuse r2=122+52 r=(122+52) r=(144+25) r...

Converting the polar coordinate system to Cartesian coordinate systems is relatively simple. We just have to take the cosine of θ in order to find the corresponding Cartesian x coordinate and sine of θ in order to find y. Example 2) conversion from a polar coordinate system to the cartesian coordinate system. (image will be uploaded soon) Solution ...

**Example**: What will be Cartesian**coordinates**for**polar coordinates**( 10,30∘ 10, 30 ∘ )? Solution: For x x**coordinate**, we will use the cosine function x = r×cosθ x = r × cos θ For y y**coordinate**, we will use the sine function, y = r×sinθ y = r × sin θ Putting r =10 r = 10