What others have written is correct, i am just presenting a different approach which uses limits:
So, just open the calculator app and use the power function with any number if you want,
Let’s take 2 in our example,
so (2)² = 4,
(2)¹ = 2
Keep decreasing the power
(2)⁰•⁹⁵ = 1.9318
(2)⁰•⁵ = 1.4142
(2)⁰•¹ = 1.0717
And so on…
So you can observe, in the equation (2)ˣ = y
As x tends to 0 ( X —-> 0)
We can see y tends to 1 ( y —-> 1)
Hence when x = 0, y should be 1
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