Suppose that 9 female and 4 male applicants have been successfully screened for 6 positions. In how many ways can the following compositions be selected? (A) 3 females and 3 males (B) 5 females and 1 male (C) 6 females (D) 6 people regardless of sex (E) At least 5 females (A) There is/are 84 way(s) to select 3 females and 4 way(s) to select 3 males. (Type whole numbers.) There is/are 336 way(s) to select 3 females and 3 males (Type a whole number.) (B) There is/are 504way(s) to select 5 females and 1 male. (Type a whole number.) (C) There is/are 84 way(s) to select 6 females. (Type a whole number.) (D) There is/are 1716 way(s) to select 6 people regardless of sex. (Type a whole number.) (E) There is/are way(s) to select at least 5 females for 6 positions. (Type a whole number.)
Suppose that 9 female and 4 male applicants have been successfully screened for 6 positions. In how many ways can the following compositions be selected? (A) 3 females and 3 males (B) 5 females and 1 male (C) 6 females (D) 6 people regardless of sex (E) At least 5 females (A) There is/are 84 way(s) to select 3 females and 4 way(s) to select 3 males. (Type whole numbers.) There is/are 336 way(s) to select 3 females and 3 males (Type a whole number.) (B) There is/are 504way(s) to select 5 females and 1 male. (Type a whole number.) (C) There is/are 84 way(s) to select 6 females. (Type a whole number.) (D) There is/are 1716 way(s) to select 6 people regardless of sex. (Type a whole number.) (E) There is/are way(s) to select at least 5 females for 6 positions. (Type a whole number.)
A First Course in Probability (10th Edition)
10th Edition
ISBN:9780134753119
Author:Sheldon Ross
Publisher:Sheldon Ross
Chapter1: Combinatorial Analysis
Section: Chapter Questions
Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...
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Transcribed Image Text:Suppose that 9 female and 4 male applicants have been successfully screened for 6 positions. In how many ways can the following compositions be selected?
(A) 3 females and 3 males
(B) 5 females and 1 male
(C) 6 females
(D) 6 people regardless of sex
(E) At least 5 females
(A) There is/are 84 way(s) to select 3 females and 4 way(s) to select 3 males.
(Type whole numbers.)
There is/are 336 way(s) to select 3 females and 3 males
(Type a whole number.)
(B) There is/are 504way(s) to select 5 females and 1 male.
(Type a whole number.)
(C) There is/are 84 way(s) to select 6 females.
(Type a whole number.)
(D) There is/are 1716 way(s) to select 6 people regardless of sex.
(Type a whole number.)
(E) There is/are
way(s) to select at least 5 females for 6 positions.
(Type a whole number.)
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