Simplify the logarithms with different bases

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In this video we will discuss how to simplify logarithms when we have different bases. We can't apply logarithmic properties unless we get the base to be the same first.
⭐️ Evaluate using multiple logarithmic properties - • Evaluate using multipl...
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Опубликовано:

28 авг 2023

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Комментарии : 15

@brianmclogan 11 месяцев назад

Evaluate using multiple logarithmic properties - ru-vid.com/video/%D0%B2%D0%B8%D0%B4%D0%B5%D0%BE-il97omC0azs.html

@akshanshsingh7010 3 месяца назад

This is exactly what I needed 😊

@user-rf8mi5zn1o 10 месяцев назад

we can also write log base 6 8 as log base 2 8/log base 2 6 then the numerator and denominator will get cut and we will be left with log base 2 8=3

@Retha_Lia 7 месяцев назад

Amazing!!!! Now logs are starting to make a whole lot of sense.

@PedroHenrique-vs3mf 4 месяца назад

Incredible explanation!

@ThaoNguyen-yb6xq 9 месяцев назад

Crystal clear, thank you! I am a self-learner so you are officially my teacher. Also, love the new... transparent board?

@ArhantVellikad-rh1ds 5 месяцев назад

Excellent teaching sir 🤝🏻

@user-si7qj2ow3y 4 месяца назад

We can't divide the 8 by 2? To simplify? Thanks

@_quixote 11 месяцев назад

Thanks

@gamesshuffler-v8n 4 месяца назад

A quick note over here :- According to the video, not all the information given is true. In particular, it is not always true that you can only apply the properties of logarithms when the bases are the same. The video argues that you can use the change of base formula even when the bases are not the same. The change of base formula states that log a (b)= log x (a) log x (b) , where a , b , and x are any positive numbers and a  =1 , b  =1.