Agnes can produce either 1 unit of X or 1 unit of Y in an hour, while Brenda can produce either 2 units of X or 4 units of Y in an hour.
Given the above fact, the opportunity cost of producing a unit of X is
In: Economics
1. Under which conditions would the lac operon produce the greatest amount of ?-galactosidase? The least? Explain your reasoning.
Lactose present Glucose Present
Condition 1 Yes No
Condition 2 No Yes
Condition 3 Yes Yes
Condition 4 No No
In: Biology
Based on the MIRR of the following project, using the Reinvestment approach and a discount rate of 13.38 percent, should the project be accepted? Answer 1 if Yes and 0 if No.
| Year | Cash Flow |
| 0 | $-91126 |
| 1 | $47683 |
| 2 | $43512 |
| 3 | $69601 |
| 4 | $-44473 |
In: Finance
A 100 Hz AC voltage source, with a peak output of 170 V, is connected to an inductor. If the rms current through the inductor is 1 A, what is the value of the inductor?
1. 1.9 H
2. 190 mH
3. 19 mH
4. 1.9 mH
In: Physics
50mL of solution in which the analytical concentration of benzoic acid is 0.124 M is titrated with 0.261 M NaOH; if Ve is the volume needed to reach the endpoint, what is the pH at 0 Ve, 1/4 Ve, 1/2 Ve, Ve, and 1.212 Ve?
In: Chemistry
On January 1, 2017, Brussels Enterprises issues bonds at par
dated January 1, 2017, that have a $2,600,000 par value, mature in
4 years, and pay 9% interest semiannually on June 30 and December
31.
1. Record the entry for the issuance of bonds for
cash on January 1, 2017.
2. Record the entry for the first semiannual
interest payment on June 30, 2017.
3. Record the entry for the second semiannual
interest payment on December 31, 2017.
4. Record the entry for the maturity of the bonds
on December 31, 2020 (assume semiannual interest is already
recorded).
In: Accounting
For the following core processors state the main characteristics and latest features that added to the processor.
1- Core Duo
2- Core Solo
3-Core 2 Solo
4-Core 2 Duo
5- Core 2 Quad
6- Core 2 Extreme
7- Core i3
8- Core i5
9- Core i7
10- Core i9
In: Computer Science
A complex ion is a species in which a central metal ion is attached to a group of surrounding ions or molecules by coordinate covalent bonds. The surrounding species are called ligands. Within a ligand, the atoms that are directly attached to the metal ion (or atom) are called donor atoms. Most ligands contain a single donor atom (monodentate), but some contain two donor atoms (bidentate), six donor atoms (hexadentate), or another combination of donor atoms. A complex ion that is associated with one or more counter ions is called a coordination compound. For example [PdCl4]2− is a complex ion, and Na[PdCl4] is a coordination compound. The following table lists some common ligands.
| Ligand | Number of donor atoms |
| Cl− | 1 |
| F− | 1 |
| Br− | 1 |
| CO32− | 2 |
| CN− | 1 |
| gly− | 2 |
| EDTA4− | 6 |
| NH3 | 1 |
| H2O | 1 |
| CO | 1 |
The coordination number for a complex is the total number of donor atoms surrounding the central atom. The overall charge on a complex is the sum of the charges of the metal and all the ligands.
Part A
What is the coordination number for each of the following complexes or compounds?
a) [Co(NH3)4Cl2]+
b) [Pb(EDTA)]2−
c) [Pt(NH3)4]2+
d) [Ag(NH3)2]NO3
Part B
What is the charge on each of the following complex ions?
a) hexaaquachromium(II), [Cr(H2O)6]?
b) tris(carbonato)aluminate(III), [Al(CO3)3]?
c) amminepentachloroplatinate(IV), [Pt(NH3)Cl5]?
Part C
What is the oxidation number of the central metal ion in each of the following complexes or compounds?
a) [NiCl2Br2]2−
b) [Cr(H2O)2(NH3)4]3+
c) Na[Ag(CN)2]
In: Chemistry
Tombro Industries is in the process of automating one of its plants and developing a flexible manufacturing system. The company is finding it necessary to make many changes in operating procedures. Progress has been slow, particularly in trying to develop new performance measures for the factory.
In an effort to evaluate performance and determine where improvements can be made, management has gathered the following data relating to activities over the last four months:
| Month | ||||||||
| 1 | 2 | 3 | 4 | |||||
| Quality control measures: | ||||||||
| Number of defects | 196 | 174 | 135 | 96 | ||||
| Number of warranty claims | 57 | 50 | 41 | 38 | ||||
| Number of customer complaints | 113 | 107 | 90 | 69 | ||||
| Material control measures: | ||||||||
| Purchase order lead time | 8 days | 7 days | 5 days | 4 days | ||||
| Scrap as a percent of total cost | 1 | % | 1 | % | 2 | % | 3 | % |
| Machine performance measures: | ||||||||
| Machine downtime as a percentage of availability | 2 | % | 3 | % | 3 | % | 4 | % |
| Use as a percentage of availability | 96 | % | 93 | % | 90 | % | 86 | % |
| Setup time (hours) | 8 | 10 | 11 | 12 | ||||
| Delivery performance measures: | ||||||||
| Throughput time | ? | ? | ? | ? | ||||
| Manufacturing cycle efficiency (MCE) | ? | ? | ? | ? | ||||
| Delivery cycle time | ? | ? | ? | ? | ||||
| Percentage of on-time deliveries | 97 | % | 96 | % | 93 | % | 90 | % |
The president has read in industry journals that throughput time, MCE, and delivery cycle time are important measures of performance, but no one is sure how they are computed. You have been asked to assist the company, and you have gathered the following data relating to these measures:
| Average per Month (in days) |
||||
| 1 | 2 | 3 | 4 | |
| Wait time per order before start of production |
8.0 | 10.4 | 11.0 | 13.0 |
| Inspection time per unit | 0.9 | 0.8 | 0.8 | 0.8 |
| Process time per unit | 2.4 | 2.3 | 2.2 | 1.9 |
| Queue time per unit | 4.3 | 4.9 | 5.4 | 6.6 |
| Move time per unit | 0.4 | 0.6 | 0.6 | 0.7 |
Required:
1-a. Compute the throughput time for each month.
1-b. Compute the manufacturing cycle efficiency (MCE) for each month.
1-c. Compute the delivery cycle time for each month.
3-a. Refer to the inspection time, process time, and so forth, given for month 4. Assume that in month 5 the inspection time, process time, and so forth, are the same as for month 4, except that the company is able to completely eliminate the queue time during production using Lean Production. Compute the new throughput time and MCE.
3-b. Refer to the inspection time, process time, and so forth, given for month 4. Assume that in month 6 the inspection time, process time, and so forth, are the same as in month 4, except that the company is able to eliminate both the queue time during production and the inspection time using Lean Production. Compute the new throughput time and MCE.
1-a. Compute the throughput time for each month.
1-b. Compute the manufacturing cycle efficiency (MCE) for each month.
1-c. Compute the delivery cycle time for each month.
(Round your answers to 1 decimal place.)
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3-a. (Month 5) Refer to the inspection time, process time, and so forth, given for month 4. Assume that in month 5 the inspection time, process time, and so forth, are the same as for month 4, except that the company is able to completely eliminate the queue time during production using Lean Production. Compute the new throughput time and MCE.
3-b. (Month 6) Refer to the inspection time, process time, and so forth, given for month 4. Assume that in month 6 the inspection time, process time, and so forth, are the same as in month 4, except that the company is able to eliminate both the queue time during production and the inspection time using Lean Production. Compute the new throughput time and MCE.
(Round your answers to 1 decimal place.)
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In: Accounting
To test for any significant difference in the number of hours between breakdowns for four machines, the following data were obtained.
| Machine 1 |
Machine 2 |
Machine 3 |
Machine 4 |
|---|---|---|---|
| 6.6 | 8.6 | 10.9 | 9.7 |
| 8.0 | 7.4 | 10.3 | 12.7 |
| 5.5 | 9.5 | 9.7 | 11.9 |
| 7.7 | 10.0 | 10.2 | 10.6 |
| 8.7 | 9.3 | 9.1 | 11.1 |
| 7.9 | 9.8 | 8.6 | 11.2 |
Use Fisher's LSD procedure to test for the equality of the means for machines 2 and 4. Use a 0.05 level of significance.
Find the value of LSD. (Round your answer to two decimal places.)
LSD = __________.
Find the pairwise absolute difference between sample means for machines 2 and 4.
[x2 − x4]=_______.
In: Statistics and Probability