Koordinat Kartesius dan Koordinat Kutub

$$\left(4\ \sqrt[]{2},\ 135\degree\right)$$

$$\left(2\ \sqrt[]{2},\ 135\degree\right)$$

$$\left(-2\ \sqrt[]{2},\ 45\degree\right)$$

$$\left(-4\ \sqrt[]{2},\ 45\degree\right)$$

$$\left(-2\ \sqrt[]{2},\ 135\degree\right)$$

$$\left(7\ \sqrt[]{2},\ 45\degree\right)$$

$$\left(-7\ \sqrt[]{2},\ 45\degree\right)$$

$$\left(7\ \sqrt[]{2},\ 60\degree\right)$$

$$\left(-7\ \sqrt[]{2},\ 60\degree\right)$$

$$\left(7\ \sqrt[]{3},\ 45\degree\right)$$

$$\left(-4,\ -4\ \sqrt[]{3}\right)$$

$$\left(-4,\ 4\ \sqrt[]{3}\right)$$

$$\left(4,\ -4\ \sqrt[]{3}\right)$$

$$\left(4\ \sqrt[]{3},\ -4\right)$$

$$\left(-4\ \sqrt[]{3},\ -4\right)$$

$$\left(3,\ -3\right)$$

$$\left(3\ \sqrt[]{3},\ -3\right)$$

$$\left(-3,\ 3\ \sqrt[]{3}\right)$$

$$\left(-3\ \sqrt[]{3},\ 3\right)$$

$$\left(2\ \sqrt[]{3},\ -3\right)$$

$$\left(4,\ 210\degree\right)$$

$$\left(2,\ 240\degree\right)$$

$$\left(6,\ 225\degree\right)$$

$$\left(5,\ 240\degree\right)$$

$$\left(2,\ 210\degree\right)$$

$$\left(2\ \sqrt[]{3},\ 2\right)$$

$$\left(-2\ \sqrt[]{3},\ 2\right)$$

$$\left(2\ \sqrt[]{3},\ -2\right)$$

$$\left(-2\ \sqrt[]{3},\ -2\right)$$

$$\left(2,\ 2\ \sqrt[]{3}\right)$$