Discrete Math There are n parking spots 1, 2, ..., n on a one-way street. Cars 1, 2, ..., n arrive in this order.Each car i has a favorite parking spot f(i). When a car arrives, it first goes to its favorite spot. Ifthe spot is free, the car will take it, if not, it goes to the next spot. Again, if that spot is free, thecar will take it, if not, the car goes to the next spot. If a car had to leave even the last spot anddid not find the space, then its parking attempt has been unsuccessful. If, at the end of thisprocedure, all cars have a parking spot, we say that f is a parking function on [n]. Prove that thenumber of parking functions on [n] is (n + 1)^n-1

There are n parking spots 1, 2, ..., n on a one-way street Cars 1, 2,..., n arrive in this order.…

Answered: There are n parking spots 1, 2,..., n…

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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= OTIME SERIES AND QUALITY CONTROL Interpreting a control chart Each day, an electronics manufacturer creates thousands of small fan motors for computers. The speed (i.e., revolutions per minute) with which the motors run must be in a certain range. Motors that run too slowly will not cool a computer properly; motors that run too fast will wear out prematurely. The following R chart monitors the amount of variability of the speed (in rpm's) of subgroups of 7 motors that have been selected each hour for testing: 1 1 3 Does the rule give an "out Rule # of control" signal? (Check the box that applies) O Yes O No 2 3 O Yes 7 Yes 9 R chart O No 11 • Rule 1: One or more points fall outside one of the chart's control limits O No • Rule 2: Nine points in a row are on the same side of the chart's centerline • Rule 3: Six points in a row are increasing (or decreasing). 13 Subgroup number For a process such as this to be "in statistical control," only random patterns of points should appear on…
A. B & C
appropiate diegrom. ate diags am. appropi * Using Using the table belowse draw an Nomber of students Marks obtained O-10 6 10-20 12 20-30 30-40 18 40-50 11 60-70 6. 80-100 3.
Conser the 40 A 2909allgeo_en 3991 allgeo_en 21 p104 2909 n_21 p1040 s290991 p1040 $290991 O (a) A-1 = 1 allgeo en 21 p1040 geo en 21 p1040 s29 %3D O (b) A-1 = -1, -1 1 1 1 O (c) A-1: 2 -1 -3 1 1 -1 -1 CO (d) A-1= 0 -1 2 2 2 -1 1 1 1660 40s290991 4210 1.
For this problem, assume that outcome O1 has frequency 1/a1, outcome O2 has frequency 11/a, and the outcome has frequency 12/a. What is the value of a?
Please do not give solution in image format thanku QUESTION 3 Mission Hotel has an average of 80 customers per hours arrive the front desk waiting check-in. They usually have 5 to 7 clerk attending customer, but to make it simple, let say that at present hay have 5 clerks. Statistic has shown that on average clerk takes 3.2 min/customer and they can earn $12/hour. Mission Hotel considers a waiting cost of $25 for each hour a customer is waiting in line. Calculate the probability P(j≥s) A-0.42 B-0.65 C-0.76 D-0.88
Could you please answer letters d and e? Thank you.
132,000 189,000 270,000 324,800 269,000 340,000 222,000 135,000 169,900 310,000 142,900 86,000 285,000 235,000 425,000 o= sx= n=
7
Find out some merits and demerits of seasonal variation? Find out some merits and demerits of cyclical variation? Find out some merits and demerits of irregular variation?
CHI SQUARE TEST IS CALCULATED BY LOOKING AT THE DIFFERENCE BETWEEN THE DATA YOU OBSERVE AND THE DATA IS EXPECTED? A)TRUE B)FALSE THE CHI SQUARE TEST CAN BE USED T O LOOK AT THE ASSOCIATION BETWEEN TWO SCALES VARIABLES? A) TRUE B) FALSE
Can you please check my work

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