|

Mathematics

Solve for x:
log₃x - log₃2 = 1

Logarithms

34 Likes

Answer

Given,

⇒ log₃x - log₃2 = 1

⇒ $\text{log}$

⇒ $\dfrac{x}{2} = 3$

⇒ x = 6.

Hence, x = 6.

Answered By

17 Likes

Related Questions

If $\dfrac{\text{log x}}{2} = \dfrac{\text{log y}}{3}$ , find the value of $\dfrac{y^4}{x^6}$ .
View Answer

Solve for x:
log x + log 5 = 2log 3
View Answer
Solve for x:
x = $\dfrac{\text{log 125}}{\text{log 25}}$
View Answer
Solve for x:
$\dfrac{\text{log 8}}{\text{log 2}} \times \dfrac{\text{log 3}}{\text{log}\sqrt{3}} = 2\text{log} x$
View Answer