Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN: 9780470458365
Author: Erwin Kreyszig
Publisher: Wiley, John & Sons, Incorporated
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**Title: Calculating the Lineup Arrangements for a Comedy Troupe**

**Question:**
Glenn and Kim are members of a comedy troupe that has 10 members in all. How many ways can the 10 members line up if Glenn and Kim must stand side by side?

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**Part 1: Applying the Correct Expression**

*Give the expression that can be used to calculate the number of ways the members of the troupe can line up. Choose the correct answer below.*

A. \( 8! \cdot 9 \cdot 2 \)

B. \( 10! \cdot 2 \)

C. \( 8! \)

D. \( 8! \cdot 2 \)

E. \( 10! \cdot 9 \)

F. \( 10! \)

G. \( 8! \cdot 9 \)

H. \( 10! \cdot 9 \cdot 2 \)

---

**Part 2: Calculating the Number of Arrangements**

*The number of ways that the troupe can line up is \( \boxed{ } \).*

*(Simplify your answer.)*
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Transcribed Image Text:**Title: Calculating the Lineup Arrangements for a Comedy Troupe** **Question:** Glenn and Kim are members of a comedy troupe that has 10 members in all. How many ways can the 10 members line up if Glenn and Kim must stand side by side? --- **Part 1: Applying the Correct Expression** *Give the expression that can be used to calculate the number of ways the members of the troupe can line up. Choose the correct answer below.* A. \( 8! \cdot 9 \cdot 2 \) B. \( 10! \cdot 2 \) C. \( 8! \) D. \( 8! \cdot 2 \) E. \( 10! \cdot 9 \) F. \( 10! \) G. \( 8! \cdot 9 \) H. \( 10! \cdot 9 \cdot 2 \) --- **Part 2: Calculating the Number of Arrangements** *The number of ways that the troupe can line up is \( \boxed{ } \).* *(Simplify your answer.)*
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