1. All are linked to the electron-transport chain through Complex I accepting electrons from NADH EXCEPT:

a. gluconeogenesis

b. glycolysis

c. citric acid cycle

2. All are characteristics of the ATP synthase mechanism EXCEPT:

a. one site is empty (O-site)

b. one site contains ADP and Pi (L-site)

c. energy-driven conformational changes convert T-sites to O-sites

d. T-sites bind ATP

e. none of the above

d. all are true

Your $100 million bond portfolio has currently $90 million invested in bonds and the remainder invested in T bills. The duration of the bond component is 5.2 years. Assume that the T bond futures contract has a duration of 7.8 years and a value of $102,500 per contract

Q) How many futures contracts should be purchased or sold to change your portfolio's duration to 6.0 years? and How many futures contracts should be purchased or sold in order to make the portfolio insensitive to changes in interest rates?

In Address Resolution Protocol: ARP it was stated that, in newer implementations, “repeat ARP queries about a timed out entry are first sent unicast”, in order to reduce broadcast traffic. Suppose host A uses ARP to retrieve B’s LAN address. A short time later, B changes its LAN address, either through a hardware swap or through software reconfiguration.

(a). What will happen if A now sends a unicast repeat ARP query for B?

(b). What will happen if A now sends a broadcast repeat ARP query for B?

The diameter of a cylinder follows a normal distribution with the mean of 10cm and the variance of 0.04 cm^2.

a) Construct a Shewhart chart to monitor the process mean of cylinder diameter with a sample size 9? (Use L=3)

b) If the mean of the process changes to 10.5 cm, what is the probability that you detect this mean shift at the immediate next sample (the first sample after the mean shift)?

c) Continue b), what is the probability of detecting this mean shift before plotting the 5th sample after the mean shift?

2(A) A 10-year bond has a face value of EUR1000 pays a 6% annual coupon rate. The required market yield is 6.5%. What is its convexity?

2(B) A 10-year bond has a face value of EUR1000 pays a 6% annual coupon rate and is traded at 102%. The market yield is 5.73%. What are its duration and convexity? If the required yield changes by +200 basis points, compare the actual bond price change with using duration and convexity rule to estimate the bond price change?

Consider the risk-free rate over your investment period was 6%, and the market's average return was 14% with a standard deviation of 20%. What was your Sharpe ratio?

What if you leverage your position? For example, what if you borrow USD 1,000 and invest USD 2,000 (USD 1,000 which you borrowed and USD 1,000 of your own money) in the market, what is your Sharpe ratio for this leveraged position?

Explain (or proof) how the Sharpe ratio changes if you leverage up your position.

New Approaches to Revenue Recognitions

Must include the following:

1. Historical development of financial accounting theory.

2. Current GAAP.

3. Compare and contrast U.S. GAAP and IFRS in respect to your topic.

4. Suggested changes or problem areas revealed in the debate arena.

5. Analyze points 2 and 3 in relation to the Conceptual Framework (include qualitative characteristics of useful information).

6. Suggest appropriate courses of action.

7. Provide a biblical application, supported by Scripture, in respect to your topic.

1. What role did consumer demand play in the development and adoption of artificial refrigeration in the United States?
2. Be able to discuss some of the important changes in American brewing over the course of the nineteenth century (1800s CE).
3. How did underground beer storage work, and when did brewers rely most heavily on this method?
4. What were some of the important challenges and limitations of underground storage?
5. How did icehouses help to solve the problem of beer storage for brewers?
6. How did the rise of railroads help to create big brewing?

Let the shape of the distribution of the time required to get an oil change at a 20-minute oil-change facility is unknown. However, records indicate that the mean time is 21.6 minutes, and the standard deviation is 4.5 minutes. Round to four decimal points, as needed. Include Excel formulas. *

What is the probability that a random sample of 40 oil changes results in a sample mean time of less than 20 minutes? *

What is the mean time required to get an oil change when the probability that it takes longer than that time is 5%? *

Determine whether a probability model based on Bernoulli trials can be used to investigate the situation. If not, explain.

A company realizes that 5% of its pens are defective. In a package of 30 pens, is it likely that more than 6 are defective? Assume that pens in a package are independent of each other.

Group of answer choices

Yes

No. There are more than two possible outcomes.

No. 6 is more than 10% of 30

No, the chance of getting a defective pen changes depending on the pens that have already been selected.

No. The pens in a package are dependent on each other.