Suppose that the Treasury bill rate is 6% rather than 3%, as we assumed in Table 12.1 but that the expected return on the market is still 10%. Use the betas in that table to answer the following questions. a. Calculate the expected return from Pfizer. (Do not round intermediate calculations. Enter your answer as a percent rounded to 1 decimal place.)

b. What is the highest expected return offered by one of these stocks? (Do not round intermediate calculations. Enter your answer as a percent rounded to 1 decimal place.)

c. What is the lowest expected return offered by one of these stocks? (Do not round intermediate calculations. Enter your answer as a percent rounded to 1 decimal place.)

Imagine you own an established startup with growing profits. you are looking for funding to greatly expand company operations. what method of financing would be best for you?

Abc factory produces 24,000 units. the cost sheet gives the following information: direct materials rs. 1,20,000direct labour rs. 84,000variable overheads rs. 48,000semi variable overheads rs. 28,000fixed overheads rs. 80,000total cost rs. 3,60,000presently the product is sold at rs. 20 per unit.the management proposes to increase the production by 3,000 units for sales in the foreign market . it is estimated that semi variable overheads will increase by rs. 1,000. but the product will be sold at rs. 14 per unit in the foreign market. however, no additional capital expenditure will be incurredq-1. what is present profit of the company ? q-2. what is proposed profit of the company in new market? q-3.what is suggestion for new makret proposal whether proposal accept or not

Statistical process control charts: a. indicate to the operator the true quality of material leaving the process. b. display upper and lower limits for process variables or attributes and signal when a process is no longer in control. c. indicate to the process operator the average outgoing quality of each lot. d. display the measurements on every item being produced. e. are a graphic way of classifying problems by their level of importance, often referred to as the 80-20 rule.