Answer :
Answer:
- 3.396
Step-by-step explanation:
Given equation is,
[tex]log_{\frac{3}{4}} 25 = 3x-1[/tex]
By using logarithm property,
[tex]log_ax=\frac{log_bx}{log_ba}[/tex]
We get,
[tex]\frac{log25}{log\frac{3}{4}}=3x-1[/tex]
[tex]\frac{1.39794000867}{-0.124938736608}=3x-1[/tex]
[tex]-11.18900388=3x-1[/tex]
Adding 1 on both sides,
[tex]-10.18900388=3x[/tex]
[tex]\implies x = -\frac{10.18900388}{3}=-3.39633462667\approx -3.396[/tex]
Hence, the approximate value of x is -3.396.
First option is correct.
Answer: They might switch options around but if not...
Option A) -3.396