Looks Like Zero to me!

There is actually, I feel, a scientific explanation for why anything to the power of 0 is 0.

Please see the explanation given below,

We know that $\displaystyle\frac{a^{m}}{a^{n}} = a^{m - n}$

Similarly put $a = 3$ and put $n = m = 3$

We get $\displaystyle\frac{3^{3}}{3^{3}} = 1 = 3^{3-3} = 3^{0}$

Hence we can truly say that $3^{0} = 1$

The exponent $3^{0}$ is equal to 1, because we want each value of n for $3^{n}$ to be a factor of 3 larger than the preceding value.

For example, $3^{0} = 1$ , $3^{1} = 3$ , $3^{2} = 9$ , and so on. We're basically multiplying the previous value of n by 3.

If $3^{0}$ was equal to 0, then $3^{1}$ would equal zero as well(because 3 times 0 is zero), and so on until $3^{∞}$ equals zero.

Since we don't want to destroy the very fabric of mathematics itself, we'll stick with $3^{0}=1$ .

It is very simple because any number to the power zero is equal to 1.

This is basic,

Anything to the power 0 is 1...

:D :D