a^0=1,Is this true???
not true for 0^0, right?
There you go moneybird its wrong for a=0
that's rare that I'm right and moneybird is wrong...
This question is just to know some of the basic thats it no offense sry
there is an article on this here: http://www.faqs.org/faqs/sci-math-faq/specialnumbers/0to0/
the main gist of it states: "0^0 = 1 seems to be the most useful choice for 0^0 . This convention allows us to extend definitions in different areas of mathematics that otherwise would require treating 0 as a special case. Notice that 0^0 is a discontinuity of the function x^y . This means that depending on the context where 0^0 occurs, you might wish to substitute it with 1, indeterminate or undefined/nonexistent."
Yeah asnaseer 0^0 is equal to 0/0 (Use laws of indices (a/b)^m) which is an indeterminate
yep it is
provide that a is not = to 0
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