Question

WARNING: THIS IS A SUPER HARD QUESTION NO ONE CAN SOLVE THIS

Answer 1

\[0^{0}\]

Answer 2

why

Answer 3

would it be 1 ?

Answer 4

tell me why

Answer 5

\[0^0\] is not defined, it is like dividing over zero
This is my point of view

Answer 6

no it would be 0 because you are multiplying something by 0 it is 0

Answer 7

IDK why

Answer 8

it stupid

Answer 9

it is an undefined case.

Answer 10

told it was hard

Answer 11

0^0 is not defined

Answer 12

no its not hard.
its simple and straight forward

Answer 13

to explain y

Answer 14

it is cunfusing if you dont understand it though

Answer 15

why is it not defined

Answer 16

the 0 as an exponent is like multiplying that # by 1

Answer 17

There is no true consensus on the value of \(0^0\)
it is often regarded as undefined, but many mathematicians have adopted the convention of assigning it the value 1, such as Leonard Euler

Answer 18

as we know that 0/0 is an undefined case
any number n to the power 0 is n/n = 1
thus 0 power 0 = 0/0 which is undefined

Answer 19

That's a nice argument, but with some analysis using limits and the definition of what it means to divide by zero or raise to a zero exponent the above proof breaks down
http://www.faqs.org/faqs/sci-math-faq/specialnumbers/0to0/

Answer 20

thak u

Answer 21

maybe more accessible
http://www.askamathematician.com/2010/12/q-what-does-00-zero-raised-to-the-zeroth-power-equal-why-do-mathematicians-and-high-school-teachers-disagree/

Answer 22

sorry for the overload, but yet another explanation:
http://mathforum.org/dr.math/faq/faq.0.to.0.power.html

I just like to be thorough :)

welcome!