What is the zero power of X ? ? ? ? ? ? ? ? ? ? You all said the same thing. Whose do I choose? It's better to have a longer one and a more specific one. OK？

1. When x ≠ 0, the zeroth power of X is 1
2. When x = 0, the power of 0 is meaningless

RELATED INFORMATIONS

1. It is proved that when n approaches positive infinity, ∫ upper 1 lower 0, the nth power of X / (1 + x) DX = 0
2. When n > 0, what are the common properties of the function y = x to the nth power
3. X quadratic - x + 1 / 4 = 0 then x + 1 / 2=
4. 2 (x-1) quadratic - 18 = 0
5. 4 to the power of X - 2 to the power of X + 1 - 8 = 0
6. The second power of X - x + 1 = 0 Find x
7. (x to the power of - 1) to the power of 2 × x to the power of - 2 △ x to the power of 0
8. When the second power of X-2 = 0, find the second power of (x-1) / the second power of X-1 + the second power of X / x + 1
9. , f (x) = A-2 / (x power of 2 + 1) (x) ∈ R is an odd function, a Simplification does not eliminate=
10. X + x minus 1 power = 3, find the value of the third power of X + x minus 3 power emergency It should be 18
11. If the zeroth power of (2x-1) is 1, then the condition x should satisfy is?
12. What is the 88th power of 2?
13. What's the single digit number of 2007 power + 2008 Power * 444444 power 98
14. The fourth power of 1 + the fourth power of 2 + the fourth power of 3 + What is the single digit of the fourth power of 1998 + the fourth power of 1999
15. What is the single digit of 2 to the power of 1998 plus 3 to the power of 1998
16. Find 352 power of 253 * 724 power of 427 + 252 power of 525 - 78th power of 87
17. What is the 87th power of 78?
18. Today is Sunday. From tomorrow, what day is the day of 2006?
19. Today is Sunday, if tomorrow is the first day, then the 20033-20023 + 20013-20003 + -23 + 13 days is a week______ ．
20. Today is Sunday, if tomorrow is the first day, then 1 ^ 3 + 2 ^ 3 + 3 ^ 3 +. + 2002 ^ 3 is Sunday (1) Today is Sunday. If tomorrow is the first day, what day is the first ^ 3 + 2 ^ 3 + 3 ^ 3 +. + 2002 ^ 3 day? (2) Fold a rectangular piece of paper in half to get a crease. Continue to fold it in half. When folding in half, each crease is parallel to the last one. How many creases are there after 4 consecutive folds? 10 folds? N folds? The second question no, found, the first question which expert help ah~~~~~~~~~~