how 0 to the power of 0 equal 33?

Answer 1

You carve it on a really old and ugly tree......it is a dirty-tree (33)...see, it's that easy!

Answer 2

0 to the power of 0 is not equal to 33

Answer 3

x^0= 1 so no

Answer 4

0 to the 0 power should be undefined. Where did the 33 come from?

Answer 5

0 to the power 0 is what is called an indeterminite form, because as it stands in that form, it can attain any value from -infinity to +infinity. It is meaningless alone, but it can attain a value as a limit. The standard way to evaluate such a thing is using L'Hospital's rule.

An example would be limit(x -> 0) of x^x.
x^x = e^(ln(x^x)) = e^(xln(x)) and e^x is a continuous function, so we can pass the limit through the function.
lim(x->0) of xlnx = lim of (ln(x) / (1/x))
=lim of ((1/x) / (-1/(x^2))) by L'hospital
= lim of (-(x^2)/x) =lim of (-x) = 0
so lim of x^x = e^(lim of xln(x)) = e^0 = 1

Answer 6

It does not equal 33.

Answer 7

0^0 can be equal to anything between 0 and infinitely large numbers +ve or -ve.

In fact, 0^0 falls into a class of six so called "Indeterminate Types of Numbers":

0^0
0/0,
0 X Infinity,
[Infinity - Infinity],
[Infinity]/[Infinity],
[Infinity]^[Infinity].

Each of which could be equal to anything between 0 and infinitely large numbers +ve or -ve.

You should consult chapter on limits in some good book on Calculus.

Answer 8

Impossible.

Answer 9

it is a discontinuity point of the function
x^0
we can say that the trend is to 1

Answer 10

Put down the crack pipe.