Answer:
$950 in order to maximize the revenue.
Explanation:
The computation of monthly rent in order to maximize revenue is shown below:-
R (x) = Rent price per unit × Number of units rented
= ($900 + $10 x) × (100 - x)
= $90,000 - 900 x + 1000 x - 10 x^2
R (x) = -10 x^2 + 100 x + $90,000
Here to maximize R (x), we will find derivative and equal it to zero
R1 (x) = -20 x + 100 = 0
20 x = 100
x = 5
Therefore the monthly rent is p(5) = $900 + 10(5)
= $900 + 50
= $950 in order to maximize the revenue.
Answer:
(C) Debit Cash, credit Unearned Revenue.
Explanation:
The journal entry is shown below:
Cash A/c Dr $2,000,000
To Unearned revenue A/c $2,000,000
(Being the receipt of cash is recorded)
Since the cash is received so we debited the cash account as it increases the current assets and credited the unearned revenue account as it is a current liability account so the same is to be credited
Divide 550,000 by 140 and thats the amount need to break even, anything greater will earn $20 in profit per machine
Answer:
Stratified random sampling.
Explanation:
Startified random sampling is one that divides the total population into subpopulations and analysis of each subpopulation is done to measure variations between them.
Each subpopulation is adequately represented in the whole sample used for study. For example when a population bis divide based on age into 18-30 years, 31-50 years, and 51 years and above.
The researcher divides all the current students into groups based on their class standing (freshman, sophomores, etc.). Then, she randomly draws a sample of 50 students from each of these groups to create a representative sample of the entire student body in the school.
This is use of stratified random sampling.
The ones that count equal the a-l period cost because the inventoriable cost is the thing businesses have at period cost
