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Select the following statements that are true. The number of bit strings of length n that start with a 1 bit is 2" - 2. The number of different ways to select a president and a vice president from a group of n people is n(n − 1). The number of different ways to divide 6 people into two teams of 3 each to play a 3X3 basketball game is 10. The number of positive integers less than 2625 that are divisible by either 4 or 6 is 1093. P(n,r) = r! · C(n,r). .

Select the following statements that are true. The number of bit strings of length n that start with a 1 bit is 2" - 2. The number of different ways to select a president and a vice president from a group of n people is n(n − 1). The number of different ways to divide 6 people into two teams of 3 each to play a 3X3 basketball game is 10. The number of positive integers less than 2625 that are divisible by either 4 or 6 is 1093. P(n,r) = r! · C(n,r). .

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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Select the following statements that are true. The number of bit strings of length ʼn that start with a 1 bit is 2n — 2. The number of different ways to select a president and a vice president from a group of n people is n(n − 1). The number of different ways to divide 6 people into two teams of 3 each to play a 3X3 basketball game is 10. The number of positive integers less than 2625 that are divisible by either 4 or 6 is 1093. ○ P(n,r) = r! · C(n,r).
Transcribed Image Text:Select the following statements that are true. The number of bit strings of length ʼn that start with a 1 bit is 2n — 2. The number of different ways to select a president and a vice president from a group of n people is n(n − 1). The number of different ways to divide 6 people into two teams of 3 each to play a 3X3 basketball game is 10. The number of positive integers less than 2625 that are divisible by either 4 or 6 is 1093. ○ P(n,r) = r! · C(n,r).
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