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Sure, there are many. A couple of simple examples would be:

x = (9 - 8) * (7 - 6) * (5 - 4) * (3 - 2) * (1 - 0)
x = 9 - 8 - 7 + 6 + 5 - 4 - 3 + 2 + 1 - 0

You're not limited with that though. Consider: any value other than zero, when raised to the power of zero, is equal to 1. This means that you can take any combination of the other numbers, and as long as they are not equal to 0, then you can raise them to the power of zero to get an end result of 1. For example this equation:

x = [√7 * 2 / 65 + 8 - ∫13(4x9)dx]0

is just as valid as the ones given above.

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Q: Is there a way to form an equation equaling 1 using all ten digits at once?
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