White the equation in its equivalent exponential form. Then solve for .

in its equivalent exponential form is . (Do not simplify.)

Ask by Powell Sanders. in the United States

Mar 23,2025

Question

White the equation in its equivalent exponential form. Then solve for $$ x $$. $$ \log _{5} x=-3 $$ $$ \log _{5} x=-3 $$ in its equivalent exponential form is $$ \square $$. (Do not simplify.)

UpStudy AI · Accepted Answer

1. Start with the logarithmic equation:  
   $$
   \log_{5} x = -3
   $$

2. Recall that the logarithmic equation $$\log_{a} b = c$$ is equivalent to the exponential equation $$a^c = b$$.  
   Therefore, the equivalent exponential form is:  
   $$
   5^{-3} = x
   $$

3. Solving for $$ x $$ gives:  
   $$
   x = 5^{-3}
   $$
The equivalent exponential form is $$5^{-3} = x$$.

White the equation in its equivalent exponential form. Then solve for .

in its equivalent exponential form is . (Do not simplify.)

Upstudy AI Solution

Answer

Solution

The Deep Dive

Related Questions

Latest Algebra Questions

White the equation in its equivalent exponential form. Then solve for . in its equivalent exponential form is . (Do not simplify.)