The bank statement ending balance is $45 lower than the general ledger bank balance. On the bank statement, there is a line item

Natalie intends to achieve a 25% profit on a sale of $70,000. To calculate, she does the following:

(125 ÷ 100) × 70000 = $87500.

Natalie aims for $87500, however, the agent will take a 6% commission on the sale price, so she must include this amount, calculated as:

(106 ÷ 100) * 87500 = $92750.

For the total of $92750, there is an additional closing cost of $1200,

This gives us $92750 + $1200 = $93950.

When rounding $93950 to the nearest hundred, we arrive at $94000.

Therefore, to secure a 25% profit, Natalie should set the final sale price at $94000.

Answer:

a. 30 units of corn and 30 units of wheat.

Explanation:

In a scenario involving two products across two nations, international trade fosters specialization. Each country focuses on producing the good for which it has a comparative advantage. In this context, Freedonia will solely grow corn while Sylvania will exclusively cultivate wheat. Each nation will continue to consume its own amount of these goods, but will trade surplus products for the other's goods. Freedonia's workforce will be entirely dedicated to corn production, yielding 60 units of corn annually with 10 workers (6 units each). Conversely, Sylvania will employ 10 workers to produce 60 units of wheat annually.

However, Freedonia will continue to consume 30 units of corn, allowing for 30 units available for trade with Sylvania. Similarly, Sylvania will also maintain its consumption at 30 units of wheat, resulting in 30 units of wheat available for trading with Freedonia.

If prices are equal for both products, Ricardo’s theory suggests total consumption will rise in both nations, benefiting consumers. Freedonia will still consume 30 units of corn while also acquiring 30 units of wheat through trade. Consequently, consumers will be better off, gaining 20 additional units of wheat compared to before, without sacrificing any corn units.

Answer:

Explanation:

The one-year forward rate for year 2 is as follows:

(1+4.75%)(1+f)=(1+4.95%)^2    

(1+4.75%)(1+f)=1.10145025

(1+F)=1.10145025/1.0475

(1+f)=1.0515

f= 5.15%

The one-year forward rate for year 3 is calculated as:

(1+4.95%)^2 (1+f)=(1+5.25%)^3    

(1+4.95%)^2 (1+f)=1.16591345312

(1+f)=1.16591345312 /1.10145025

(1+f)=1.0585

f=5.85%

For the one-year forward rate for year 4:

(1+5.25%)^3 (1+f)=(1+5.65%)^4

(1+f)=1.0685

f= 6.85%

Answer:

The labor cost each month this year is $53,000.

Explanation:

Step 1: Calculate the total labor cost for last year

T=C×N

where;

T=total yearly labor cost from last year

C=cost of labor for each month

N=number of months within a year

In our scenario;

T=unknown, calculation needed

C=$44,000 monthly

N=12 months

Substituting;

T=(44,000×12)=$528,000

Step 2: Calculate this year’s total labor cost

This year’s labor cost can be represented as;

Y=T+I

where;

Y=total labor cost for this year

T=previous year’s labor cost

I=increased cost from last year to this year

Y=unknown, calculation needed

T=$528,000

I=$108,000

Substituting;

Y=(528,000+108,000)=$636,000

Step 3: Calculate the monthly labor cost for this year

This year’s monthly labor expense= this year’s labor cost/number of months per year

where;

Monthly labor cost for this year=unknown, calculation pending

This year’s labor cost=$636,000

Months in a year=12

Substituting;

Monthly labor cost for this year=(636,000/12)=$53,000

The monthly labor expense for this year is $53,000.

Answer:

In one month, you owe $43.47.

Explanation:

Daily Interest for one month is calculated as follows: Balance × APR rate × [number of months / Total months in a year]

Daily Interest = $1800 × 28.99% × 1/12

= $1800 × 0.2899 × 0.0833

= $43.47