Logaritem - pregled lastnosti

$$2^6=36$$

$$6^2=36$$

$$36^2=6$$

$$36^6=2$$

$$\log_4\left(2x+1\right)$$

$$\log_4\left(x^2+x-12\right)$$

$$\log_4\left(\frac{x+4}{x-3}\right)$$

$$\log_41$$

$$\log_3\left(11x^2\right)$$

$$\log_3\left(121x\right)$$

$$\log_3\left(22x\right)$$

$$\log_3\left(121x^2\right)$$

0

-e

10

e

$$\log_2\left(5x\right)$$

$$\log_2\left(x^5\right)$$

$$\log_2\ \frac{x}{5}$$

$$\log_2\ \frac{x}{5}$$

$$\log_5\ \frac{4x}{y}$$

$$\log_5\ \frac{x^4}{y}$$

$$\log_5\left(4x-y\right)$$

$$\log_5\left(x^4y\right)$$

$$2\log\ \frac{m}{n}$$

$$\log\ \left(\frac{m}{n}\right)^2$$

$$\log\ \frac{100m}{n}$$

$$\log\left(2mn\right)$$