Rewriting Logs

Rewriting Logs

Multiple Choice

The base of

 $\log_44096\ =\ 6$  is

• 4

• 6

• 4096

Multiple Choice

Rewritten as an exponent

 $\log_44096=6$  is

•  $6^4=4096$  

•  $4^{4096}=6$  

•  $4096^4=6$  

•  $4^6=4096$  

Multiple Choice

Rewrite as a log

 $7^4=2401$  

•  $\log_74=2401$  

•  $\log_{2401}7=4$  

•  $\log_72401=4$  

•  $\log_47=2401$  

Multiple Choice

Rewrite as an exponent

 $\log_5625=4$  

•  $5^4=625$  

•  $5^{625}=4$  

•  $4^5=625$  

•  $625^4=5$  

Multiple Choice

Rewrite as an exponent

 $y=\log_x5$  

•  $x^5=y$  

•  $x^y=5$  

•  $5^x=y$  

•  $5^y=x$  

Multiple Choice

Rewrite as an exponent

 $\log_7y=2$  

•  $2^7=y$  

•  $2^y=7$  

•  $7^y=2$  

•  $7^2=y$  

Multiple Choice

Rewrite as a log

 $x^3=y$  

•  $\log_3y=x$  

•  $\log_xy=3$  

•  $\log_x3=y$  

•  $\log_3x=y$