From simple queries to complex problems, IDNLearn.com provides reliable answers. Our experts provide timely and precise responses to help you understand and solve any issue you face.
Sagot :
Answer: [tex]\ln\left(\frac{a^2}{y^4}\right)[/tex]
============================================================
Explanation:
I'll be using these log rules
- Blog(A) = log(A^B)
- log(A) - log(B) = log(A/B)
which I'll refer to as "rule 1" and "rule 2" respectively. There are other log rules, but we only need to use these two for this particular question.
Here's how the steps could be laid out:
[tex]2\ln\left(a\right)-4\ln\left(y\right)\\\\\ln\left(a^2\right)-\ln\left(y^4\right) \ \text{ ... use rule 1}\\\\\ln\left(\frac{a^2}{y^4}\right) \ \text{ ... use rule 2}\\\\[/tex]
Side note: The first letter of "ln" is a lowercase L, and not an uppercase i
Thank you for using this platform to share and learn. Don't hesitate to keep asking and answering. We value every contribution you make. IDNLearn.com has the solutions to your questions. Thanks for stopping by, and come back for more insightful information.