math hw 3589357 2

Benchmark-
January 18, 2021
KC1
January 18, 2021

math hw 3589357 2

1.  Evaluate the following factorials, permutations, and combinations.

(a)  8!(b) 7!/3!  (d)  11P9(e)  4C2(f)  10P7

 

2.  If there are 6 ways to travel from town A to town B, 4 ways to travel from town B to town C, and 7 ways to travel from town C to town D, how many different ways are there to travel from town A to town D?

 

3.  If an ice cream parlor has 18 different flavors of ice cream, 9 different toppings, and 5 different styles of cones, how many different varieties of ice cream cones are available to the customer?

 

4.  The Postal Service is encouraging the use of 9-digit zip codes in most areas.  How many zip codes are possible

 

(a)  if there are no restrictions on the digits used?

 

(b)  if only even numbers can be used?

 

(c)  if the first number cannot be zero and the last must be 9?

 

5.  How many different 7-letter radio station call letters can be made

 

(a)  if the first letter must be K, and letters may be repeated?

 

(b)  if the first letter must be K, the fifth letter must be Z, and letters may be repeated?

 

(c)  if repeats are not allowed (but the first letter is K or and the fifth letter is Z)?

 

6.  How many 9-member committees can be formed from a class consisting of 35 students?  What if three particular students must be included on the committee?

 

7.  In a game of musical chairs, 10 children will sit in 8 chairs arranged in a row.  Two children will be left out.  In how many ways can the 10 children find seats?

 

8.  A mailman has special delivery mail for 11 customers.  

 

(a)  In how many ways can he arrange his schedule to deliver to all 11?

 

(b)  In how many ways can he schedule deliveries if he can deliver to only 6 of the 11?

 

9.  Seven orchids are to be selected from a collection of 15 for a flower show.  

 

(a)  In how many ways can this be done?

 

(b)  In how many different ways can the group of 7 be selected if 3 particular orchids must be included?

 

10.  A jar contains 5 yellow, 6 orange, and 3 red jelly beans.  Three jelly beans are selected at random.  Find the probability that the selection includes the following.

 

(a)  All yellow jelly beans(b)  2 orange and 1 red jelly bean

 

(c)  At least 1 orange jelly bean(d)  No red jelly beans

 

11.  Five cards are drawn at random from an ordinary deck of 52 cards.    Find the probability that the 5-card hand contains the following:

 

(a)  4 queens(b)  All hearts

 

(c)  3 cards of the same suit(d)  At least 2 kings

 

12.  A die is rolled 9 times.  Find the probability of rolling

 

(a)  Exactly 4 ones(b)  Exactly 5 fours(c)  At least 6 fives

 

13.  A coin is tossed 8 times.  Find the probability of rolling

 

(a)  All tails(b) At most 3 tails(c) Exactly 4 heads

 

14.  Seventy-two percent of all students at a certain school ski.  If a sample of 30 students at this school is selected, and if their responses are independent, find the probability that exactly

 

 

(a)  17 of the 30 students ski(b) All 30 students ski

 
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