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ivanzaharov [21]
3 years ago
5

Simon Company's year-end balance sheets follow.

Business
1 answer:
Arturiano [62]3 years ago
4 0

Answer:

2017 Days' Sales Uncollected 49.37 days

2016 Days' Sales Uncollected 49.10 days

Explanation:

Computation for days' sales uncollected

Using this formula

Days' Sales Uncollected=Average receivables / Credit sales x 365 days

Let plug in the formula

2017 Days' Sales Uncollected= $76,450 / $565,219 x 365

2017 Days' Sales Uncollected= 49.37 days

[($89,900+$63,000)/2=$76,450]

2016 Days' Sales Uncollected= $60,000 / $446,029 x 365 days

2016 Days' Sales Uncollected= 49.10 days

[($63,000+$57,000)/2=$60,000]

Therefore 2017 Days' Sales Uncollected will be 49.37 days and 2016 Days' Sales Uncollected will be 49.10 days

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Chobani chose to price its product at close to $1. it based its marketing mix pricing decision by assuming?
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Chobani based its marketing mix pricing decision by assuming it would be successful and have economies of scale.

<h3>What involves the mix pricing decision?</h3>

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         P(X=x)=C(15,x)\cdot(0.75)^x\cdot(0.25)^{(15-x)}

Explanation:

The <em>probability mass function</em> (<em>PMF</em>), or <em>frequency function</em>, is the function that gives the probabilities that a <em>discrete random variable</em> take some values.

In this problem, it is requested the frequency function (PMF) for the <em>number of purchasers, among the next 15, who select a chain-driven model</em>.

Then , you need to find, the function that gives P(X=0), P(X=1), P(X=2), P(X=3), . . . up to P(X=15).

Such as any function, the frequency  function can be presented as a formula, as a table, or as a graph.

Note that the statement represents a binomial disbribution in which success is that a customer select a chain-driven model and the fail is that a cusotmer does not select a chain-driven model.

The binomial probability for X = the number among the 15 purchasers who select the chain-driven model is given by the formula:

           P(X=x)=C(n,x)\cdot(p)^x\cdot(1-p)^{(n-x)}

Where:

  •  C(n,x)=\dfrac{n!}{x!(n-x)!}
  •   n is the number of times the experiment is performed: 15 in our problem
  • p is the probability of succes: 0.75 in our problem
  • 1-p is the probability of fail: 0.25 in our problem

Then, substitute:

           P(X=x)=C(15,x)\cdot(0.75)^x\cdot(0.25)^{(15-x)}

That is the frequency function.

If you want to give it as a table you must find P(X=1), P(X=2), P(X=3), . . . up to P(X=15) using that function. That is not part of the question.

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