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Can x factorial = 0?

We know that zero factorial is equal to 1, i.e. 0!=1, but can we solve the equation x factorial is equal to 0, i.e., x!=0? We will use the regular definition of n factorial, as well as the integration extension of the factorial to see if x!=0 is possible or not. Note that although the graph of y=x! does NOT cross the x-axis, we cannot say x!=0 because of that. Think about x^2+1=0 has complex solutions. So, is there any solution? Check out can x^x=0?    • Is x^x=0 solvable?   🛍 Shop my math t-shirts & hoodies: 👉 https://amzn.to/3qBeuw6 👉 Support this channel and get more content   / blackpenredpen   #blackpenredpen #calculus