Here’s the completed "powers table" with all the values filled in:

x	1^x	2^x	3^x	4^x	5^x	6^x	7^x	8^x
1	1	2	3	4	5	6	7	8
2	1	4	9	16	25	36	49	64
3	1	8	27	64	125	216	343	512
4	1	16	81	256	625	1296	2401	4096
5	1	32	243	1024	3125	7776	16807	32768
6	1	64	729	4096	15625	46656	117649	262144
7	1	128	2187	16384	78125	279936	823543	2097152
8	1	256	6561	65536	390625	279936	4782969	16777216

Would you like more details about how the powers of each base grow as x increases?

Here are five related questions for further exploration:

1. How do the powers of each base change as x increases?
2. What is the behavior of exponential growth in general?
3. How do we calculate higher powers of numbers efficiently (e.g., using logarithms)?
4. What happens when x is negative for different bases?
5. How do powers and exponents relate to logarithms?

Tip: When working with powers and exponents, always remember the basic exponent rules like $a^m \times a^n = a^{m+n}$, and $(a^m)^n = a^{m \times n}$, which can simplify complex calculations.