2.) In Fibonacci's famous book, Liber Abaci, he describes a rabbit-breeding problem:A certain man put a pair of rabbits in a place surrounded on all sidesby a wall. How many pairs of rabbits can be produced from that pair ina year if it is supposed that every month each pair begets a new pairwhich from the second month on becomes productive?To solve this question, we start by completing the table below.StartAfter34578911121 moBaby PairsAdult PairsTotal Pairs10CO

Answered: Image /qna-images/answer/21f271a6-f2f2-4a84-8328-1552d10d38b6.jpg

Answered: 2.) In Fibonacci's famous book, Liber…

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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Peter must select 3 electives from a group of 8 courses. (a) In how many ways can Peter do this? (b) If all 8 of these courses are available each of the 4 hours from 8 A.M. to noon, from how many different 3-elective schedules (hours and what course at each hour) can Peter choose?
Solve for the following:
4. When Ms. Wade used the method described in parts 1 through 3, she picked 30 fish at first, marked them, and put them back in the bag. Ms. Wade thoroughly mixed the fish in the bag and randomly picked out 40 fish. Of these 40 fish, 5 were marked. The children in Ms. Wade's class had several different ideas for how to determine the total number of fish in the bag. For each of the following initial ideas, discuss the idea and describe how to use the idea to determine approximately how many fish are in the bag. Which ideas are related? 40 40 40 40 40 40 ↓↓↓↓↓↓ 5 5 5 5 → 5 40 80 10 120 → 15 160 - 20 200 → 25 240 30 c. One-eighth of the fish are marked. d. One-sixth of the marked fish were chosen. 5 15 20 25 30 40 120 160 200 240 218 10 80
2. A labourer who works six days a week started a job on Tuesday at 10:00am and finished after working for 44 days. On what day did he finish the job? old
There are 4 quarters each year. If we number the Quarter 1 of Year 1 as number 1, Quarter 2 of Year 1 as number 2, Quarter 3 of Year 1 as number 3, and so on... What is the corresponding number for Quarter 2 of Year 4?
[PERT] start 9 O 30 months, 20 months O 32 months, 20 months O 33 months, 17 months O 30 months, 17 months 8 00 O 32 months, 17 months TIME 2 5 10 3 McDonalds is trying to develop a new pumpkin-spice hamburger for the Fall season. The above PERT chart shows the different tasks they need to complete from ideation (A) to commercialization (H), the lengths each will take in months, and the dependencies between tasks. How long is the critical path according to the PERT chart? How long is the shortest path according to the PERT chart? 3 end H
3. It takes me 5 hours to weed all of the gardens at my house. If my husband works with me, it will take us two less hours to weed all of the gardens (than it takes me working alone). If Mr. King did this job on his own, how long would it take him? Show all of your work to receive full credit
1. Starting with any rectangle, we can create a new, larger rectangle by attaching a square to the longer side. For example, if we start with a 2 x 5 rectangle, we would glue on a 5 x 5 square, forming a 5 x 7 rectangle: The next rectangle would be formed by attaching a 7 x 7 square to the top or bottom of the 5 x 7 rectangle. (a) Create a sequence of rectangles using this rule starting with a 1 x 2 rectangle. Then write out the sequence of perimeters for the rectangles (the first term of the sequence would be 6, since the perimeter of a 1 x 2 rectangle is 6, the next term would be 10). (b) Repeat the above part this time starting with a 1 x 3 rectangle. (c) Find recursive definitions for each of the sequences of perimeters you found in parts (a) and (b). Don't forget to give the initial conditions as well. (d) Are the sequences arithmetic? Geometric? If not, are they close to being either of these (i.e., are the differences or ratios almost constant)? Write down the sequences of…
1.) Machines S and T were both cleaned this week. Machine S is cleaned every 12 weeks. Machine T is cleaned every 8 weeks. What is the fewest number of weeks that will pass before both machines are cleaned again in the same week?
Question 7 After moving to a smaller place, Elu realized that she has room only for 6 out of 7 pairs of shoes in her closet. If she decides to donate the extra pairs of shoes and keep only 6 pairs, how many different ways are there to select a collection of 6 out of 7 pairs of shoes?

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