\boxed{12600}

Related Articles

• Denominator: $6 \cdot 2 \cdot 24 \cdot 1 = 288$
• \frac{3628800}{288} = 12600
• Thus, the number of possible classification outcomes is:
• Question: A home-schooled student is studying permutations of the word "BANANA" and wants to know how many distinct arrangements exist if the three A's are indistinguishable, the two N's are indistinguishable, and the single B is unique, and moreover, the two N's must not be adjacent?
• Solution: First, compute the total number of distinct arrangements of "BANANA" without restrictions. The word has 6 letters with repetitions: 3 A's, 2 N's, and 1 B.
• Total unrestricted arrangements:

Trending Articles

Heavenly Bodies Steam: Is This The Brutally Hardest Puzzle No One Has Beaten?Dandelion Otome Game: Choose My Poison or My Petal?I Found Liam's Secret Ending (And It Changes Everything)Kaladesh Card List: Which Combos Are Actually OP?Why The Warrior Within Game Ending Was A LieWhat if You Could Predict the Winner of Musashino Stakes Every Time?Why Psycho Pass Vita’s Ending Sparked Endless DebatesWhat Christmas Game Had Everyone Losing Their Minds?Plants vs Zombies Garden Warfare 2: The Ultimate Gnome Hunt GuideIs Schedule 1 Mixing Station 2 the Ultimate Game Break?