Question Solved1 Answer A baker is trying to figure out how many dozens of bagels to bake each day. The probability distribution of the number of bagel customers is as follows: Number of Customers/Day Probability 8 0.35 10 0.30 12 0.25 14 0.10 Customers order 1, 2, 3, or 4 dozen bagels according to the following probability distribution Number of Dozen Ordered/Customer Probability 1 0.40 2 0.30 3 0.20 4 0.10 Bagels sell for $8.40 per dozen. They cost $5.80 per dozen to make. All bagels not sold at the end of the day are sold at half-price to a local grocery store. Based on 10 days of simulation, how many dozen bagels should be baked each day? Could you please use Excel and random number generation?!

End-of-chapter Discussion Questions Chapter 1 - 1.7.Discussion Questions 1.7.1- Describe the customer experience and outcomes for a fast-food restaurant, a doctor's surgery and an internet-based fashion clothing retailer. Compare and contrast the services of these three organizations'. 1.7.2 - How do students assess the value of a university course? How does End-of-chapter Discussion Questions Chapter 1 - 1.7.Discussion Questions 1.7.1- Describe the customer experience and outcomes for a fast-food restaurant, a doctor's surgery and an internet-based fashion clothing retailer. Compare and contrast the services of these three organizations'. 1.7.2 - How do students assess the value of a university course? How does this differ from the organisation's view of value? 1.7.3 - Think of a time when you recently received poor service. If service operations are so important, why do you think they sometimes deliver poor service? Chantom 20 niccuccion nuoctinn

Q5) a) If several of those participating in the loyalty program are members of the same family, would this cause you to question the assumptions that underlie the test in this question? b) Several outliers were observed in the data for the loyalty program Should these high-volume purchases be excluded? c) If the population mean spending amount for shoppers in the loyalty program is $135 (with o = $40), then what is the probability that the test procedure used in this question will fail to reject Ho? Q5)Refer to the analysis of shoppers in Exercise (3). a)If several of those participating in the loyalty program are members of the same family, would this cause you to question the assumptions that underlie the test in this question? b) Several outliers were observed in the data for the loyalty program.Should these high-volume purchases be excluded? c) If the population mean spending amount for shoppers in the loyalty program is $135 (with o = $40), then what is the probability that the test procedure used in this question will fail to reject Ho? Q3. a) Parameters: standard deviation = $40 Mean = $130 (mu) sample = $120 (x) sample size = 80 HO: Shoppers participating in the loyalty program do not spend more on average than typical shoppers H1: Shoppers participating in the loyalty program spend more on average than typical shoppers. b) Type I error: if an investigator rejects a null hypothesis that is actually true in the population. Type Il error: if the investigator fails to reject a null hypothesis that is actually false in the population.

Assuming that the switch in Fig. 6-1 has been in position \( A \) for a long time and is moved to position \( B \) at \( t=0 \mathrm{~s} \), then at \( t=1 \) second, the switch moves from \( B \) to \( C \). We know that \( v_{c}(t) \) for \( t \geq 0 \) s can be written as \[ \mathrm{v}_{\mathrm{C}}(t)=12 e^{-t}[u(t)-u(t-1)]+12 e^{-\frac{t}{2}+\gamma} Assuming that the switch in Fig. 6-1 has been in position A for a long time and is moved to position B at t=0 s, then at t=1 second, the switch moves from B to C. We know that vc​(t) for t≥0 s can be written as vC​(t)=12e−t[u(t)−u(t−1)]+12e−2t​+γu(t−1) In this place, u(t) stands for unit step function with u(t)={0,1,​t<0,t≥0,​ Please find the value for unknown variable γ.

what is stored in the 16 bit immediate field of the beq instruction at memory location 0x0040001c? A. 0x0002 B. 0x0001 C. 0x0004 D.0x0008 If you can explain why that would be great ! Thank you ! loop: 0x00400014 0x00400018 Ox00400010 0x00400020 0x00400024 0x00400028 add $a0, $a0, $a0 addi $al, $al, -1 beq $al, $0, cont j loop add $v0, $ 0, $a0 jr $ra cont:

1. = Given VDD =3 V and using I ref = 100 JA, design the circuit of Fig. P1 to obtain an output current whose nominal value is 100 uA. Q1 and Q2 are matched and have channel lengths of 1 um, channel widths of 10 um, Vt = 0.7 V, and k' = 200 JA/V2, VA =20 V. Find: a. Find R. b. What is the lowest possible value of Vo. c. Find the output resistance of the 1. = Given VDD =3 V and using I ref = 100 JA, design the circuit of Fig. P1 to obtain an output current whose nominal value is 100 uA. Q1 and Q2 are matched and have channel lengths of 1 um, channel widths of 10 um, Vt = 0.7 V, and k' = 200 JA/V2, VA =20 V. Find: a. Find R. b. What is the lowest possible value of Vo. c. Find the output resistance of the current source. d. Find the change in output current resulting from a +1 V change in VO. VDD R IREF lo + MI M2 Vo Figure P1

To receive full credit for the following questions, show as much work as possible. 15. Determine whether each pair of figures is similar. If so, write the similarity statement and scale factor. If not, explain your reasoning. E w B 7.5 X 6 9 7.5 7.5 59°35 F S 59° 35 A C A. 10.5 B. z 7.5 Y