5) Ted, Ken, Allyson, and Janie (two married couples) each have a favorite sport. The sports are running, swimming, biking, and golfing. Determine from the following clues who likes which sport. 1. Ted hates golf: he agrees with Mark Twain that golf is nothing buy a good walk spoiled. 2. Ken can’t run around the block, and neither can his wife. 3. Each woman’s favorite sport is featured in a triathlon. 4. Allyson bought her husband a new bike for his birthday for use in his favorite sport.

5) Ted, Ken, Allyson, and Janie (two married couples) each have a favorite sport. The sports are running, swimming, biking, and golfing. Determine from the following clues who likes which sport. 1. Ted hates golf: he agrees with Mark Twain that golf is nothing buy a good walk spoiled. 2. Ken can’t run around the block, and neither can his wife. 3. Each woman’s favorite sport is featured in a triathlon. 4. Allyson bought her husband a new bike for his birthday for use in his favorite sport.

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...

See similar textbooks

Similar questions

A town has a total population of 50,000. Out of it 28,000 read Ittefaq and 23,000 read Inclub while 4,000 read both the papers. Determine how people read neither Ittefaq nor Inclub?
There is a 4-on-4 dodgeball game (8 players total). After the game, everyone shakes hands with everyone else once, including people on their team. 1. How many handshakes were there? 2. If it was a 5-on-5 dodgeball game, how many handshakes might there be? 3. How might you find out if there were 50 people on each team? Or 111? (You do not have to solve. Just explain or show how you would find it.)
Problem: The Gerber County Paintball League has just completed its 10th season. Help the league secretary finalize this year's standings by matching each team to its color, and final ranking.i. The "Night Ninjas" was ranked 1 place ahead of the green team.ii. The group that finished first is either the "Night Ninjas" or the purple team. iii. The "Splat Squad" finished first.iv. The white team was ranked somewhere behind the "Color Blinds".v. The "Color Blinds" finished third. Which is the first, second, third, and fourth in rank? What is the corresponding color of each team?
Please help with this problem! It involves applications and survey analysis
Charlie has 9 coins. Each coin is either a dime or a quarter. When Charlie lines up the coins in a single row, there are 84 distinguishable arrangements. Based on the information above, Charlie could have either dimes and ii quarters. Row i ii A 5 4 B 6 3 C 7 2 D 8 1 The statement above can be completed by the information in row
Please solve. Thank you so much!
Please help with #32
I have a permutations & combinations geometry question.
How many ways can A, B, C, D, and E stand in a line if C and D must stand next to each other?
Each of four siblings (Edmond, Gennalyn, Madelyn, and Sonia) bought four different cars. One chooses a Honda, a Mitsubishi, a Toyota, and a Suzuki car. From the following clues, determine which sibling bought which car. 1. Edmond, living alone, stays next door to his sister who bought the Honda car and very far from his sister who bought the Suzuki car. 2. Gennalyn, also living alone, is younger than the one who bought the Mitsubishi car and older than her sibling who bought the Toyota car. 3. Madelyn did not like Toyota and Suzuki cars. But she and her sibling who bought the Toyota car live in the same house.
.42 A skiing event has 13 participants for the slalom. The 5 participants with the fastest speeds will be listed, in the order of their speed, on the leader board. How many different ways are there for the names to be listed? There are ways for the names to be listed. Enter your answer in the answer box and then click Check Answer. All parts showing
A room has 4 doors. In how many ways can an individual make a trip into this room and out again if he must enter and leave only by means of the doors? a. 24 b 4 c 16 d 8