Simplify each expression. Use positive exponents. M ^{3}N ^{-6}P^{0} I was never good at math and the book I have is no use at all. I think the n ^–6 turns out to be 1/n^6 .... I think. Any help to understand it would be wonderful.
you are correct with n^(-6) = 1/n^6 this site may be helpful to you: http://www.mathsisfun.com/exponent.html let me know if you are still stuck after looking at this site.
I looked at the site got all the questions it asked right. It's just they are using numbers and not letters. I think that's why I am more confused. I know \[n ^{-6}\] is \[\frac{ 1 }{ n ^{6} } \] and \[p ^{0} \] is 1 I believe. Other then that I am lost.
which bit exactly are you lost on?
if you use the results you gave above and put them into your original expression then you should end up with the correct answer
\[m^3n^{-6}p^0=...\]
So it's \[m ^{3}\frac{ 1 }{ n ^{6} }1\] It just didn't seem right to me when I wrote it down.
it is correct but you can simplify this further (e.g. anything times 1 is just the same result)
\[m^3n^{-6}p^0=m^3\frac{1}{n^6}1=\frac{m^3}{n^6}\]
does that make sense to you?
It does now. Thanks for helping. Trying to get my high school diploma and math was my worst subject in school.
yw :) and I am certain you will pick this up quickly - you certainly have the right attitude towards it :)
Thanks. Hope can remain so or else I will have no hair left. It really is the letters the throw me off the most though
ha ha - I see you have a good sense of humour as well :) good luck with your diploma my friend! :)
This is also a very good site with lots of short videos and exercises that may help you: https://www.khanacademy.org/math/algebra/exponent-equations/exponent-properties-algebra/e/simplifying_expressions_with_exponents
Oh thank you. Every little bit helps. I would give a medal but have no idea how.
I am here to help rather than to collect medals :) However, the way you medal someone is by clicking on the "Best Response" button next to ay of their replies.
BTW: Once you are happy that your question has been answered then you should Close it.
Oh, Sorry, Will close now. Thanks for the help. Happy Holidays.
thx :)
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