Fractional exponents vs. radical form ...
|
03-11-2020, 08:50 AM
Post: #8
|
|||
|
|||
RE: Fractional exponents vs. radical form ...
(03-10-2020 02:51 PM)CyberAngel Wrote: The root function has a different defining area/range from rational or reciprocal exponent function. The use of parentheses, (-1) in my original example, was an important distinction, (to clarify the order of operations). My thinking was that: x^[even numerator]/denominator; would result in a real-value, regardless of the fractional vs. radical form, (for real-value inputs). Example: x^(2/1) where x=(-n) Processed as: [(-n) * (-n)] = (+)n^2, not: -1 * (n * n) = (-)n^2. |
|||
« Next Oldest | Next Newest »
|
Messages In This Thread |
Fractional exponents vs. radical form ... - DrD - 03-10-2020, 09:40 AM
RE: Fractional exponents vs. radical form ... - Albert Chan - 03-10-2020, 02:46 PM
RE: Fractional exponents vs. radical form ... - CyberAngel - 03-10-2020, 02:51 PM
RE: Fractional exponents vs. radical form ... - DrD - 03-11-2020 08:50 AM
RE: Fractional exponents vs. radical form ... - lrdheat - 03-10-2020, 04:53 PM
RE: Fractional exponents vs. radical form ... - CyberAngel - 03-10-2020, 07:34 PM
RE: Fractional exponents vs. radical form ... - lrdheat - 03-11-2020, 12:56 AM
RE: Fractional exponents vs. radical form ... - CyberAngel - 03-11-2020, 01:01 AM
|
User(s) browsing this thread: 1 Guest(s)