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Jaxon is organizing textbooks on his bookshelf. He has an English textbook, a biology textbook, a physics textbook, and a writing textbook. How many different ways can he line the textbooks up on his bookshelf?
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Jaxon is organizing textbooks on his bookshelf. He has an English textbook, a biology textbook, a physics textbook, and a writing textbook. How many different ways can he line the textbooks up on his bookshelf?\newlineAnswer:

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Q. Jaxon is organizing textbooks on his bookshelf. He has an English textbook, a biology textbook, a physics textbook, and a writing textbook. How many different ways can he line the textbooks up on his bookshelf?\newlineAnswer:
  1. Identify the problem: Identify the problem.\newlineWe need to find the number of different arrangements for the 44 textbooks.
  2. Use factorial concept: Use the factorial concept for arrangements.\newlineThe number of ways to arrange nn items is n!n! (nn factorial), which is the product of all positive integers up to nn.
  3. Calculate factorial of 44: Calculate the factorial of 44. \newline4!=4×3×2×1=244! = 4 \times 3 \times 2 \times 1 = 24
  4. Verify the calculation: Verify the calculation.\newlineRecheck the multiplication: 4×3=124 \times 3 = 12, 12×2=2412 \times 2 = 24, 24×1=2424 \times 1 = 24. The calculation is correct.

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