Answer: $1000
Explanation:
You didn't give the options but let me help out.
From the question, we are informed that Hi Phi Unlimited's total revenue from installing 15 sound systems is $30,000 and its total revenue from installing 18 sound systems is $33,000.
The marginal revenue that is received from selling the 18th sound system would be calculated as:
=($33000 - $30000) / (18 - 15)
= $3000 / 3
= ,$1000
1. Using a perpetual inventory system, the entry to record the sale for Walmart includes a debit to the <u>Cash account</u><u> </u>and a credit to the <u>Sales Revenue account</u> for $250.
2. The entry to record the cost of the sale under the perpetual inventory system includes a debit to the <u>cost of goods sold</u> and a credit to <u>Inventory</u> for $100.
<h3>What is the perpetual inventory system?</h3>
The perpetual inventory system can be differentiated from the periodic inventory system by the fact that perpetual inventory continuously updates the inventory value without relying on the physical inventory count.
Under this system, the cost of goods sold is <u>debited</u> and the inventory account is <u>credited</u>.
Learn more about the perpetual inventory system at brainly.com/question/25014592
Answer:
The optimal stocking level for the bakery is cakes 27.
Explanation:
Cost c = $ 7
Selling price p = $ 10
salvage value s = $ 5
Mean = 25
Standard deviation \sigma = 8
Cu = underage cost
= p-c
= $10 - $7
= $3
Co = overage cost
= c-s
= $7 - $5
= $2
P\leq C_{u}/(C_{u}+C_{o})
P\leq3/(3+2)
= 0.6
By using normsinv() function in excel we to find the correct critical value
The Z value for the probability 0.6 is 0.2533
The optimal stocking level is
=\mu +z\sigma
= 25 + 0.2533 *8
= 27.02
The optimal stocking level of bakery is 27.02
Therefore, The optimal stocking level for the bakery is cakes 27.
Answer:
$ 74.23
Explanation:
We are given the following:
mean, μ = $ 104.50
standard deviation, σ = $ 23.62
Using the z-score table, we have
P(Z < z) = 10% (since we are evaluating lowest 10% of values)
hence P(Z < z) = 0.10
P(Z < -1.282 ) = 0.10
z = -1.282 (this evaluates to 0.1 on the z-score table)
Using z-score formula,
x = z *σ + μ
substituting the values,
x =- - 1.282 * 23.62 + 104.50
= 74.23
The most for the stock is $ 74.23