simplify 1/2 into -1
Is this possible? Have you missed out an x?
well, this expression reads like this, the 1/2 is in a parenthesis and the -1 is an exponent of it outside the paranthesis
You mean like \[(1/2)^{-1}\]?
Yes
Ok. Well, a negative integer exponent can be written, thus: \[a ^{-n}= 1/a^n\] So, \[(1/2)^{-1} = 1/(1/2)\] which will be 2. Hope this helps you understand it a little better.
You know, I am not sure of how to type the exponents into this area so I will just write the problem for you. I hope you understand. What about simplifying an X with an exponent of 2 by a X with an exponent of 3. Oh, by the way thank you for the first problem, it really helps a lot. Thank you very much.
see you later
\[x^2 / x^3\] If, so, then written out in a longer hand will make it easier to understand: \[(x \times x) /( x \times x \times x)\] so, four of the x will cancel out, simplifying the question to \[1/x\]
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