Based on the number of homes estimated, and the planned unit development, the total market segment potential is 210 units .
<h3>How can the market segment potential be found?</h3>
To find the total market segment potential, use the following formula:
= Number of homes estimated x Planned Unit Development
Solving gives:
= 1,500 x 14%
= 210 units
Find out more on the market segmentation at brainly.com/question/14315539.
#SPJ12
Answer:
Account Receivables 1,736 debit
Sales Revenue 1,600 credit
sales tax payable 136 credit
Explanation:
The company will charge to the 1,600 sale the sales tax :
1,600 x (0.06 state + 0.025 local) = 136
the salestax is levied in the consumer not the firm thus it is not an expense the company is just an intermediary between the government and the consumer.
Answer:
The required probability is 0.066807
Explanation:
Given,
σ = 220
μ = 1200
The probability that a random selection of computer which will have the price of at least $1,530 is computed as:
P (X ≥ 1530 ) = 1 - P (X ≤ 1530)
= 1 - P ( X - μ / σ)
= 1 - P ( 1530 - 1200 / 220)
= 1 - P ( z ≤ 1.5)
= 1 - 0.933193
= 0.066807
Note: This 0.933193 value is taken from the z table.
Answer:
Instructions are listed below.
Explanation:
Giving the following information:
Activity cost pools:
Direct labor $ 10 per direct labor-hour
Machine processing $ 3 per machine-hour
Machine setups $ 45 per setup
Production orders $ 150 per order
Shipments $ 115 per shipment
Product sustaining $ 750 per product Activity
Total Expected Activity K425:
Number of units produced per year 200
Direct labor-hours 1,075
Machine-hours 2,400
Machine setups 13
Production orders 13
Shipments 26
Product sustaining 1
Total Expected Activity M67:
Number of units produced per year 2,000
Direct labor-hours 50
Machine-hours 40
Machine setups 1
Production orders 1
Shipments 1
Allocated MOH= Estimated manufacturing overhead rate* Actual amount of allocation base
Allocated MOH K425= 1,075*10 + 3*2,400 + 45*13 + 150*13 + 115*26 + 750= $24,225
Allocate MOH M67= 10*50 + 3*40 + 45*1 + 150*1 + 115*1= $930