The point at which it is no longer advantageous to buy in bulk is known as marginal. It is the incremental increase in a benefit to a consumer caused by the consumption of an additional unit of good.Marginal benefits normally decline as a consumer decides to consume more and more of a single good.
Answer:
Cost of merchandise = $235150
Explanation:
Below is the calculations:
Cost of merchandise = Opening inventory - ending inventory + purchases - purchase return - purchase discount + freight
Now plug the value in the above formula:
Cost of merchandise = 96610 - 100530 + 254660 - 13340 - 6320 +4070
Cost of merchandise = $235150
Answer:
The current ratio is 2.98
Explanation:
total current assets = cash + receivables + inventory + other current assets
= $102 million + 94 million + 182 million + 18 million
= $396 million
total current liabilities = accounts payable + current portion of long term debt
= $98 million + $35 million
= $133 million
current ratio = current assets/current liabilities
= [$396 million]/[$133 million]
= 2.98
Therefore, The current ratio is 2.98
Answer:
a) Present value of the investment: $198,936
b) if the present worth of the investment which are discounted at MARR rate is positive, the investment is worth investing, while if the present value of the investment is negative, Investor should not invest.
c) As calculated in (a), present value of the investment is $198,936, Bailey should buy the gang punch
Explanation:
Please find detailed of calculation in (a) which is shown as below:
Present value = Present value of saving in raw material - Present value of increase in labor cost - Initial investment = [ (12,250/ 5%) x (1-1.05^-15)] - [ (3,200/ 5%) x (1-1.05^-15)] - 105,000 = $198,936.
Answer:
PLAN A:
(120 * 0.39) + (40 * 0.19) + 20 = $74.40
PLAN B:
(120 * 0.49) + (40 * 0.14) + 20 = $84.40
PLAN C:
$20 + $75 = $95 ;
PLAN A is optimal from 0 to 192 minutes
PLAN C is optimal from 192 minutes onward ;
Explanation:
PLAN A :
Service charge = $20
Daytime = $0.39 per minute
Evening = $0.19 per minute
PLAN B :
Service charge = $20
Daytime = $0.49 per minute
Evening = $0.14 per minute
PLAN C :
Service charge = $20
225 minutes = $75
Minutes beyond 225 = $0.36 per minute
A.)
Determine the total charge under each plan for this case: 120 minutes of day calls and 40 minutes of evening calls in a month.
PLAN A:
(120 * 0.39) + (40 * 0.19) + 20 = $74.40
PLAN B:
(120 * 0.49) + (40 * 0.14) + 20 = $84.40
PLAN C:
$20 + $75 = $95
b. If the agent will use the service for daytime calls, over what range of call minutes will each plan be optimal?
PLAN A:
20 + 0.39D = 95
0.39D = 95 - 20
D = 75 / 0.39
D = 192.31
