________ involves paying a fee to have your name associated with a venue or event.?

The extent to which the income from individual transactions is affected by fluctuations in foreign exchange values is known as

Salsk061 [2.6K]

<span>The extent to which the income from individual transactions is affected by fluctuations in foreign exchange values is known as Transaction Exposure.</span><span />

8 0

3 years ago

Read 2 more answers

Smith operates a roof repair business. This year Smith's business generated cash receipts of $32,000 and Smith made the followin

rodikova [14]

Answer:

Net income = $20,940

Explanation:

Answer 1.

Accounts

Cash Receipts 32,000

Expenses

Advertising 500

Depreciation 3,200

Car & Truck Expense 1,360

Employee Compensation 5,000

Education 1,000 11,060

Net Income 20,940

Therefore, the net income that Smith should report from his business after considering all the cash receipts and all the expenditures associated with his business is $20,940. All the expenses are to be deducted from income.

6 0

3 years ago

You are considering taking out one of two loans. Loan R has a principal of $17,550, an interest rate of 5. 32% (compounded month

Evgesh-ka [11]

The difference between the monthly payment of R and S is equal to $48.53 by following the compound interest formula. Thus, Loan R's monthly loan amount is greater than Loan S.

<h3>What is a Compound interest loan?</h3>

Combined interest (or compound interest) is the loan interest or deposit calculated based on both the original interest and accrued interest from earlier periods.

$\rm\,For\,R\\\\P = \$\,17,550\\r\,= 5.32\%\\Time\,= n= 7\,years\\Amount\,paid= [P(1+\dfrac{r}{100\times12})^{n\times12} ]\\=[ 17,550 (1+\dfrac{5.32}{100\times12})^{7\times12} ]\\= [ 17,550 (\dfrac{12.0532}{12})^{84} ]\\\\= [ 17,550 (1.00443^{84} ]\\\\= \$ 25,440.48\\\\Total\,monthly\,payment = \rm\,\dfrac{25,440.48}{84}\\\\= \$\, $302.86\\\\$

$\rm\,For\,S =\\\\P=\,\$ 15,925\\r\,= 6.07\%\\T=n= 9\,years\\\\Amount\,paid\,= [P(1+\dfrac{r}{100\times12})^{n\times12} ]\\\\\= [15,925(1+\dfrac{0.0607}{12})^{9\times12} ]\\\\\\= [15,925(1+\dfrac{0.0607}{12})^{108} ]\\\\=[15,925(1.7247.84)} ]\\\\\= \$27,467.19\\\\Total\,monthly\,payment =\dfrac{\rm\,\$\,27,469.19}{108}\\\\= \$ 254.326\\\\$