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Lena [83]
3 years ago
10

The point at which it is no longer advantageous to buy in bulk is known as marginal?

Business
2 answers:
kipiarov [429]3 years ago
8 0

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.


4vir4ik [10]3 years ago
4 0

The answer is benefit

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A T-bill that is 290 days from maturity is selling for $96,040. The T-bill has a face value of $100,000.
umka2103 [35]

Answer: a 0.049, 0.05 and 0.05 or 5%

b 0.039, 0.041 and 0.041 or 4%

Explanation:

Ai discounted yield = [(Face value - purchase price)/Face value] * 360/ maturity

Discount yield =:[(100000 - 96040)/100000] * 360/290

= 0.0396* 1.24

= 0.049

ii. Bond equivalent yield (BEY) = [(Face value - purchase price)/purchase value] * 365/M

BEY= [(100000 - 96040)/96040] * 365/290

BEY = 0.05

iii EAR = [(1+BEY/n)exp n - 1)

EAR = [(1 + 0.05/(365/290)) exp (360/290) - 1]

EAR = [(1 + 0.05/1.26) exp (1.26) - 1

EAR = (1.04) exp (1.26) - 1

EAR = 0.05 or 5%

The same formula are applied for the B part

Discount yield = [(100000-96040)/100000] * 360/365

Discount yield = 0.0396 * 0.986

= 0.039

B ii. BEY = [(100000 - 96040)/96040] * 365/365

BEY = 0.041 × 1

BEY = 0.041

B iii. EAR = [(1 + 0.041/(365/365))exp (365/365) - 1

EAR = (1 + 0.41) - 1

EAR = 0.041 or 4%

4 0
3 years ago
Davis Company uses a standard cost system for its production process and applies overhead based on direct labor hours. The follo
evablogger [386]

Answer:

$1,800

Explanation:

Calculation to determine the variable overhead efficiency variance

Using this formula

VOH Efficiency Variance = Budgeted VOH based on Actual - Budgeted VOH/Standard Qty

Let plug in the formula

VOH Efficiency Variance = ((16,000 * $1.80/hr) - ((5,000 * 3.00hrs/unit * $1.80/hr))

VOH Efficiency Variance = $(28,800.00 - $27,000.00)

VOH Efficiency Variance = $1.800

Therefore Using the four-variance approach, what is the variable overhead efficiency variance will be $1,800

8 0
2 years ago
Alfred, an architect at Abode Inc., uses the term "spatial organization" while communicating to his client. The client is unable
vlabodo [156]

Answer:

Jargon

Explanation:

Based on the scenario being described within the question it can be said that the term "spatial organization" exemplifies Jargon. This term refers to any and all specialized terminology associated with a specific field or area of expertise. It is usually used between individuals of the same field who understand the word's meaning in a certain context, since those outside of the field may not understand it.

4 0
2 years ago
Which of the following transactions are examples of prepayments that will require an adjustment at the end of the accounting per
iren [92.7K]

Answer:

Which of the following transactions are examples of prepayments that will require an adjustment at the end of the accounting period on December 31? (Select all that apply.)

B. A company pays a 6-month insurance premium at the beginning of October.

D. A company pays for 4 months of advertising in the Wall Street Journal on November 1.

Explanation:

B. A company pays a 6-month insurance premium at the beginning of October.

Record expenses for 3 months. Oct-nov-dec. Otrher 3 months are prepaid expenses.

D. A company pays for 4 months of advertising in the Wall Street Journal on November 1.

Record expenses for 2 months. Nov-Dec. Other 2 months are prepaid expenses.

3 0
3 years ago
For the cost and price functions below, find
murzikaleks [220]

Answer:

a) The number, q, of units that produces maximum profit = 15

b) The price, p, per unit that produces maximum profit = 47 (currency not giben in the question)

c) Maximum Profit = P = 380 (currency not given in the question).

Explanation:

The cost function and price per unit function are given respectively as

C(q) = 70 + 17q

p = 77 - 2q

where q = quantity or number of units

a.) the number, q, of units that produces maximum profit

Total cost = C(q) = 70 + 17q

Revenue = (price per unit) × (Number of units) = p × q = (77 - 2q) × q = (77q - 2q²)

Profits = P(q) = (Revenue) - (Total Cost)

P(q) = (77q - 2q²) - (70 + 17q)

P(q) = -2q² + 60q - 70

To maximize the profits, we just obtain the point where the profit function reaches a Maximum.

At the maximum of a function, (dP/dq) = 0 and (d²P/dq²) < 0

Profit = P(q) = -2q² + 60q - 70

(dP/dq) = -4q + 60

At maximum point,

(dP/dq) = -4q + 60 = 0

q = (60/4) = 15

(d²P/dQ²) = -4 < 0 (hence, showing that the this point corresponds to a maximum point truly)

Hence, the number, q, of units that produces maximum profit = 15.

b.) the price, p, per unit that produces maximum profit

The price per unit is given as

p = 77 - 2q

Maximum profit occurs at q = 15

p = 77 - (2×15) = 47

Hence, the price, p, per unit that produces maximum profit = 47 (currency not given in the question)

c.) the maximum profit, P.

The Profit function is given as

Profit = P(q) = -2q² + 60q - 70

At maximum Profit, q = 15

Maximum Profit = P(15)

= -2(15²) + 60(15) - 70

= 380 (currency not given in the question).

Hope this Helps!!!

8 0
3 years ago
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