8. Patterns and Games: Logic and Strategy GameIn a two player strategy game, players take turns shading one or two circles on a board. The goalof the game is to shade the last of the ten circles on the board. In the game below, Player A isshading in a solid colour, and Player B is shading with lines.O0000It's now Player B's turn. How many circles should Player B shade to guarantee a win?Explain why this move will guarantee a win, using diagrams if necessary.

Answered: Image /qna-images/answer/6a2f6d1e-3ca4-41a6-998a-0c2b27e3ad47.jpg

Answered: 8. Patterns and Games: Logic and…

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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Direction: Draw the tree diagram to answer the following question. Find the number of possible outcomes. A notebook comes in 4 colors: red, yellow, green, and blue. They come in two types: 5-subject and 7-subject.
You break your piggy-bank to discover lots of pennies and nickels. You start arranging these in rows of 6 coins. a. You find yourself making rows containing an equal number of pennies and nickels. For fun, you decide to lay out every possible such row. How many coins will you need? b. How many coins would you need to make all possible rows of 6 coins (not necessarily with equal number of pennies and nickels)?
Directions: Create two (2) problems illustrating a permutation situation. Be creative in your problem by citing some of your personal interests. Determine the number of outcomes in your created permutation problem.
2) After school, you and your friends want to visit the basketball courts at the new park. On the way , you decide to stop and buy a drink at a gas station . The gas station is located halfway between point D and the school. Find the ordered pair that represents the location of the gas station
Chi-square There are 4 TV sets at the student center of a large university lounge. At a particular time of each day, four different soap operas (namely 1, 2, 3 and 4) are being transmitted at these TV sets. The attending number of students viewing the 4 soap operas are 80, 88, 79 and 53. The percentage of audience captured by these shows during one semester after the summer break are 25%, 30%, 25% and 20%, respectively. The survey consists of 300 students. a) if the viewing pattern has not changed, what number of students is expected to watch each soap opera? b)using descriptive statistics, show the relative frequency of students watching each soap opera before the break c)test at 1% significance level, if these numbers indicate a change in watching behaviour.
Avi and Benita are playing a game. They both start at 100 points (round 0). • At the end of each round, Avi earns 500 points. • At the end of each round, Benita's points double. At the start of what round will Benita take the lead? By how many points? Round 6, 600 points Round 6, 500 points Round 5, 500 points Round 5, 600 points
2.) Oscar went to the candy shop to buy a total of 13 pieces of chocolate and gummies. The chocolate costs $0,50 each, and the gummies costs $0.75 each. If he spent a total of $9, then how many of each type of candy did he buy? a. Define your variables and label your answer
a and b
Find the number of possible outcomes for each scenario.1. boys and girls in a family with two children2. a choice of muffin or toast bread with coffee, milk or juice3. basketball uniform in white, red, blue, yellow, or green which comes in sizes small, medium or large.
In part (a) what is the largest number of caramels that Brenda ca you play your strategy guaranteeing the peppermint patty? 6. Along the coast there are 3 lighthouses, whose lights can be seen blinking at night by sailors near the shore. The first light shines for 3 seconds then is off for 3 seconds and repeats. The second light shines for 4 seconds then is off for 4 seconds and repeats. The third light shines for 5 seconds then is off for 5 seconds and repeats. All three lights have just come on together. (a) When is the first time the three lights will all be off at the same time? (b) When is the next time all three lights will come on at the same moment? (c) For a sailor off-shore, how many "light-on" blinks will she see between the two times all three come on together? Note: Parts (a) and (b) of this problem are found in the homework of school children ages 7-11 in the U.K. In May, 2018 the Daily Mail reported on this problem: "Ridicu- lous maths problem intended for PRIMARY…
You play a game with two six-sided dice. If you roll a sum of 3 or 8 you win ₱600 and if you roll a sum of 10,you win ₱400. However, you lose ₱500 if you roll for anything else. If you continue to play the game, howmuch do you expect to win or lose in the game? Show complete solution.

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