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October 20, 2014

October 20, 2014

Posted by **marcus** on Wednesday, November 21, 2012 at 3:14am.

6^x+1 = 4^2x-1

where I use In in the problem to help get my answer. However, in the same section, the book starts giving me problems such as

3(2)^x-2 +1=100

and .05(1.15)^x =5 etc.

Where I apparently have to use log in the equations instead of using In like I did in all the other problems. Why is this? Like, how will I know weather to use In or log to find my answer? Is there a reason why you use log instead?

- precalculus -
**Kay**, Wednesday, November 21, 2012 at 4:42amIt makes no difference if you use ln or log unless the exercise tells you to. If you are allowed a calculator then it makes no difference.

In the example above:

3*2^(x-2)+1=100 3*2^(x-2)=99 2^(x-2)=33

If we use ln we get: ln2^(x-2)=ln33

(x-2)ln2=ln33 x= 2+ln33/ln2=7.044

If we used log with base 2 we would get: x-2=log(base2)33 so x= 2+log(base2)33 =7.044

No difference!

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