Based on efficiency, the businesses that should cut hair are the A and C; moreover, to meet the demand, each firm will need to offer at least two haircuts.
The supply of a product or the units of a product that is offered to potential customers should always meet the number of real customers. In the same way, the price of the product should meet the price customers are willing to pay.
In this context, the best is that only firm A and C cut hair, this is because their prices per cut ($25 and $30) match the consumers' willingness to pay this includes Lorenzo ($35), Gilberto ($50), Juanita ($40) and Neha ($25).
- Firm A can cut Neha's and Lorenzo's hair
- Firm C can cut Gilberto's and Juanita's hair
Moreover, this implies each firm needs to do at least 2 haircuts to cover all the possible customers.
In the case of firms B and D, the price per cut is high ($40 - $45). Based on this, they should not cut hair as only a few customers can pay for this service, and this would be inefficient.
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Answer:
$25,000
Explanation:
The computation of the adjusted balance of retained earning is shown below:
Since the depreciation expense is overstated on 2019 which decreased the earnings so it would be added
Since the depreciation expense is understated on 2020 which increased the earnings so it would be deducted
And, the ending inventory for 2020 is understated which decreased the earning so it would be added
Therefore, the adjusted balance is
= $24,000 - $4,000 + $5,000
= $25,000
Answer:
John Inc.'s return on equity for this accounting period is:
B.
26.66 percent
Explanation:
Return or equity is a ratio used to calculate the efficiency of a certain business. It is calculated by dividing the net income on the stockholders' equity. Therefore, in our case, we translate this into 40 000 dollars divided into 150 000. Giving us a result of .26 %. Thus, the correct option is the B. option.
Expansionary fiscal policy and contractionary fiscal policy
Answer:
Bond Price= 106.77
Explanation:
Giving the following information:
Face value= 100
Coupon= 100*0.05= 5
Yield To Maturity= 0.035
Years to maturity= 5 years
<u>To calculate the price of the bond, we need to use the following formula:</u>
Bond Price= cupon*{[1 - (1+i)^-n] / i} + [face value/(1+i)^n]
Bond Price= 5*{[1 - (1.035^-5)] / 0.035} + [100/(1.035^5)]
Bond Price= 22.57 + 84.2
Bond Price= 106.77