Respuesta :
Answer:
7x
Step-by-step explanation:
e^(ln 7x) simply cancels out and leaves just a 7x, or whatever is inside the ln funciton
The value of [tex]e^{ln 7x}[/tex] is 7x.
We need to find the value of [tex]e^{ln 7x}[/tex].
How to solve exponential equations using logarithms?
Use the rule to solve exponential equations using logarithms, that is [tex]e^{ln x}=x[/tex]
Now, exponentiation and log are inverse functions.
[tex]e^{ln 7x}[/tex]=7x
Therefore, the value of [tex]e^{ln 7x}[/tex] is 7x.
To learn more about the exponential function visit:
https://brainly.com/question/15352175.
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