【ゆっくり解説】なぜ0の階乗は1になるの?【数学の雑学】

You might be thinking, "Isn't the factorial of 0 0?" right away. For those of you who are wondering, we'll thoroughly explain from various angles why the factorial of 0 is 1!! Subscribe here ↓↓↓    / @yukkuri_suugaku   [Illustrations] 〇Irasutoya 〇Niconico Commons 〇Pixabay 〇Wikimedia 〇Adobe Stock [Sound Effects] 〇Sound Effects Lab [BGM] 〇Heartwarming Waltz (Recorder) 〇Sunday Afternoon 〇The Stray Cat Aims for Space [Table of Contents] 00:00 Introduction 01:13 Properties of Factorials 02:06 The Significance of Factorials 03:54 Why the Factorial of 0 is 1 07:50 Why the Zeroth Power of 2 is 1 09:32 Zeroth Powers and Prime Factorization 11:29 Conclusion

Why does 0! = 1? Why is the factorial of 0 1?
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Why does 0! = 1? Why is the factorial of 0 1?

【ゆっくり解説】魅惑の数「素数」の歴史とリーマン予想
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【ゆっくり解説】魅惑の数「素数」の歴史とリーマン予想

問題設定が狂っているつるかめ算【ゆっくり解説】
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問題設定が狂っているつるかめ算【ゆっくり解説】

Can you explain why it is “1” if it is defined as “0 to the power of 0”?
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Can you explain why it is “1” if it is defined as “0 to the power of 0”?

『ピタゴラスの定理』『虚数』『素数』の深淵なる関係【ゆっくり解説】
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『ピタゴラスの定理』『虚数』『素数』の深淵なる関係【ゆっくり解説】

【ゆっくり解説】2の0乗はなぜ1になる? 0の0乗はいくつ?
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【ゆっくり解説】2の0乗はなぜ1になる? 0の0乗はいくつ?

Why is there a formula for solving quintic equations but not for quartic equations? [Slow explana...
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Why is there a formula for solving quintic equations but not for quartic equations? [Slow explana...

The function related to Napier's number is so amazing! What is the mathematical constant Ω that w...
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The function related to Napier's number is so amazing! What is the mathematical constant Ω that w...

【ゆっくり解説】キングダムの史実|中国の戦国時代の変遷
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【ゆっくり解説】キングダムの史実|中国の戦国時代の変遷

The Greatest Unsolved Problem In Mathematics
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The Greatest Unsolved Problem In Mathematics

10 Amazing Formulas Left by the Miraculous Mathematician [Slow Explanation]
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10 Amazing Formulas Left by the Miraculous Mathematician [Slow Explanation]

【ゆっくり解説】円周率が2になる不思議な数学
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【ゆっくり解説】円周率が2になる不思議な数学

素数をすべてかけ算すると”円周率”が現れる...!? 【ゆっくり解説】
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素数をすべてかけ算すると”円周率”が現れる...!? 【ゆっくり解説】

Kyoto University's famous integer problem [Instant kill with technique].
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Kyoto University's famous integer problem [Instant kill with technique].

【ゆっくり解説】虚数って結局に何に使うの?【数学の雑学】
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【ゆっくり解説】虚数って結局に何に使うの?【数学の雑学】

新たな2次方程式の解法が発見されました【ゆっくり解説】
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新たな2次方程式の解法が発見されました【ゆっくり解説】

【無限桁】2乗すると元に戻る数
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【無限桁】2乗すると元に戻る数

【0の0乗】答えは1だった!?【ゆっくり解説】
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【0の0乗】答えは1だった!?【ゆっくり解説】

The Most Controversial Idea In Math
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The Most Controversial Idea In Math

[Slow explanation] A paradox that even mathematicians got wrong - Monty Hall problem
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[Slow explanation] A paradox that even mathematicians got wrong - Monty Hall problem