Sherburne Snow Removal's cost formula for its vehicle operating cost is $2,510 per month plus $371 per snow-day. For the month o

Answer:

Financial manager.

Explanation:

The role of financial managers involves maintaining the financial stability of an organization. They are responsible for creating financial statements, overseeing investment strategies, and formulating plans alongside data evaluations aimed at achieving the organization’s long-term financial objectives. Keisha Hunter manages everyday financial data to ensure her employer has sufficient funds for operations and assesses the necessity and timing for opening a second distribution location.

Answer: Beta for type I = 0

Beta for type S = 1.5

Explanation:

The anticipated return from a security is adjusted according to its respective beta. If a stock has a beta of 1, it reflects its movement correlating equally with the market.

In this scenario, stock I's returns show no correlation with market fluctuations, thus its beta is ‘0’.

Calculating beta for type S = [45 - (-30)]/[30 - (-20)]

= 75/50 = 1.5

Answer:

B. The Nash equilibrium suggests both companies should opt for a low advertising strategy.

Explanation:

Examining the responses from both players reveals the following:

If PG decides on High, then JNJ will achieve the best outcome by choosing Low.

If PG selects Medium, JNJ's optimal choice would still be Low.

Should PG pick Low, JNJ again benefits most by choosing Low.

In the same way,

If JNJ opts for High, PG should choose Low for the highest payoff.

Finally, if JNJ selects Low, PG still maximizes their payoff with a Low choice.

Consequently, PG has a clear dominant strategy to choose Low, and likewise, JNJ also has a dominant strategy to select Low.

Answer:

a)

After addition we obtained:

b)

Upon substitution we received:

c)

Following our substitution we calculated:

Explanation:

Previous concepts

The binomial distribution is a "DISCRETE probability distribution summarizing the likelihood that a variable will assume one of two independent outcomes under specified parameters. Assumptions for this distribution include that each trial produces a single outcome, all trials maintain the same probability of success, and trials are mutually exclusive, or independent of one another".

Problem solution

Let X signify the random variable of interest "number of women"; in this scenario, we know that:

The probability mass function for the Binomial distribution is expressed as:

Where (nCx) represents combinations and is given by this formula:

In Part a

In this instance, we seek to identify this probability:

After addition we obtained:

In Part b

For this scenario we aim for this probability:

Utilizing the complement rule, we arrive at:

After substitution we arrived at:

In Part c

In this instance, we are looking for this probability:

Applying the complement rule yields:

After substitution, we computed: