Thank you for visiting Write tex 5 4 625 tex in logarithm form A tex log 4 5 625 tex B tex log 5 4 625 tex C tex. This page is designed to guide you through key points and clear explanations related to the topic at hand. We aim to make your learning experience smooth, insightful, and informative. Dive in and discover the answers you're looking for!
Answer :
We are given the exponential equation:
[tex]$$
5^4 = 625.
$$[/tex]
To write this equation in logarithmic form, recall that an exponential equation of the form
[tex]$$
a^b = c
$$[/tex]
can be rewritten as:
[tex]$$
\log_a c = b.
$$[/tex]
Here, the base is [tex]$a=5$[/tex], the exponent is [tex]$b=4$[/tex], and the number is [tex]$c=625$[/tex]. Thus, rewriting the given equation in logarithmic form gives:
[tex]$$
\log_5 625 = 4.
$$[/tex]
This corresponds to option C.
[tex]$$
5^4 = 625.
$$[/tex]
To write this equation in logarithmic form, recall that an exponential equation of the form
[tex]$$
a^b = c
$$[/tex]
can be rewritten as:
[tex]$$
\log_a c = b.
$$[/tex]
Here, the base is [tex]$a=5$[/tex], the exponent is [tex]$b=4$[/tex], and the number is [tex]$c=625$[/tex]. Thus, rewriting the given equation in logarithmic form gives:
[tex]$$
\log_5 625 = 4.
$$[/tex]
This corresponds to option C.
Thank you for reading the article Write tex 5 4 625 tex in logarithm form A tex log 4 5 625 tex B tex log 5 4 625 tex C tex. We hope the information provided is useful and helps you understand this topic better. Feel free to explore more helpful content on our website!
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Rewritten by : Jeany
