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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? 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. OA. 81.9.2 OB. 10! 2 O D. 81.2 O C. 81 O E. 101.9 O F. 10! O G. 81.9 OH. 101.9.2 The number of ways that the troupe can line up is (Simplify your answer.)

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? 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. OA. 81.9.2 OB. 10! 2 O D. 81.2 O C. 81 O E. 101.9 O F. 10! O G. 81.9 OH. 101.9.2 The number of ways that the troupe can line up is (Simplify your answer.)

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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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? --- **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.)*
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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