An asset for drilling was purchased and placed in service by a petroleum production company. Its cost basis is $60,000, and it h

Answer:

C) As an alternative financing source in the debt service fund and as an alternative financing use in the capital projects fund.

Explanation:

The content lacks the options:

• A) As revenue in the debt service fund and as expenditure in the capital projects fund.
• B) As an alternative financing source in the capital projects fund and as an alternative financing use in the debt service fund.
• C) As an alternative financing source in the debt service fund and as an alternative financing use in the capital projects fund.
• D) As a special item recorded in both the debt service and capital project funds.

Accounts for other financing sources are utilized by governments to register revenues and expenses not tied to operational activities. The debt service fund consists of the funds that the government has allocated to cover its outstanding obligations. The capital projects fund is where the government tracks expenditures relating to designated projects.

a. Using FIFO, the Cost of Goods Sold (COGS) is $17,640, while the Ending Inventory equals $12,960. b. Under LIFO, COGS totals $19,160, while the Ending Inventory is $11,440. c. The Weighted Average COGS is $18,360, and the Weighted Ending Inventory is $12,240. For Cortez Company, the inventory particulars include initial stock of 100 units from $60/unit amounting to $6,000, first batch purchase of 150 units at $68 each totaling $10,200, and a second batch of 200 units at $72 each totaling $14,400, culminating in a total of 450 units valued at $30,600. Queries about how COGS and Ending Inventory figures manifest under various methods (FIFO, LIFO, and Weighted Average) can be addressed based on those computations.

Answer:

A) The equation for net benefits is given by 20 + 24Q - 4Q²

B) 40; 40

C) MNB(Q) = 24 - 8Q

D) 16; -16

E) Q = 3

F) 0

Explanation:

a) This outlines the formula for net benefits.

Essentially, net benefits arise when total benefits surpass total costs from Q units of the control variable.

From this definition, we derive the equation

N(Q)= B(Q) - C(Q)

Where

N(Q)= Net benefits from Q units of control variable

B(Q)= Total benefits from Q control variable units

C(Q)= Total cost from Q units of the control variable

We are informed that B(Q)= 100 + 36Q - and C(Q) = 80 +12Q

This implies:

N(Q)= 100 + 36Q - 4Q² - (80 + 12Q)

= 100 + 36Q - 4Q² - 80 - 12Q

= 20 + 24Q - 4Q²

b) To find the net benefits when Q = 1 and Q=5

Step 1) For Q=1, we apply the 20 + 24Q - 4Q² formula

= 20 + 24(1) - 4(1²)

= 20 + 24 - 4

= 40

Step 2) For Q=5, we use the 20 + 24Q - 4Q² formula

= 20 + 24(5) - 4(5²)

= 20 + 120 - 100

= 40

c) To determine the marginal net benefits equation

Marginal net benefits reflect the change in net benefits caused by a change of one unit in the control variable

The formula is formulated as follows:

MNB(Q) = MB (Q) - MC(Q)

Where

MNB(Q)= The marginal net benefits at the Q level of the control variable

MB(Q)= marginal benefits

MC(Q)=Marginal Costs

We are already informed: MB(Q) = 36 – 8Q and MC(Q) = 12.

This indicates

MNB(Q)=MB (Q)-MC(Q)

= 36-8Q-12

= 36-12-8Q

= 24-8Q

Thus, MNB(Q) = 24-8Q

d) To find marginal net benefits

Step 1) When Q=1 we apply the marginal net benefit formula MNB(Q)= 24-8Q

=MNB(Q)= 24-8(1)

= 16

Step 2) For Q=5 we utilize the marginal net benefit MNB(Q)= 24-8Q

=MNB(Q)= 24-8(5)

=24-40

=-16

e) To calculate maximum net benefits, which occur when marginal costs equal marginal benefits (indicating the control variable level).

MB(Q)=MC(C)

MB(Q)= Marginal benefits

MC(Q)= Marginal Costs

We know that MB(Q) =36-8Q and MC(Q)=12

Therefore, setting maximum benefit

= MB(Q)= MC(Q)

=36-8Q=12

8Q=36-12

8Q= 24

So, Q= 3.

This indicates that at Q equal to 3, net benefits achieve maximum levels

f) To compute marginal net benefits - the difference between marginal costs and benefits

MNB(Q)=MB(Q)-MC(Q)

MNB(Q)= Marginal net benefits

MB(Q)= Marginal benefits

MC(Q)= Marginal Costs

We are aware that MB(Q) =36-8Q and MC(Q)=12

MNB(Q)= 36-8Q-12

=36-12-8Q

=24-8Q

As established, maximum levels of net benefits occur at Q = 3, substituting Q with 3 in the equation

MNB(Q)= =24-8(3)

= 24-24

=0

This indicates that at Q = 3, net costs balance out with net benefits, maximizing net benefits.