The appraised value of the house is after calculating interest and the value is $86,250.
<h3>What is appraised value?</h3>
A qualified appraiser or valuer's assessment of the assessed value of the real property is what is meant by an appraised value or mortgage valuation. It is typically utilized as a pre-qualification criterion and risk-based pricing component in connection with a financial institution's issuance of mortgage loans.
Calculation of appraised value of the house:
- First, calculate the yearly interest. $5,520 in interest total every year ($460 x 12).
- Take a loan for $69,000 at an interest rate of.08 on $5,520.
- Next, subtract $86,250 from $69,000 to get the appraised value.
Hence, the total appraisal value is $86,250.
Learn more about appraised value :
brainly.com/question/21507493
#SPJ1
Answer:
Transactions that create revenue :
Transaction B
Transaction C
Transaction D
Journal Entries :
<u><em>Transaction B</em></u>
Cash $900 (debit)
Sales Revenue $900 (credit)
<u><em>Transaction C</em></u>
Cash $10,000 (debit)
Unearned Revenue $10,000 (credit)
<u><em>Transaction D</em></u>
Cash $3,500 (debit)
Accounts Receivable $3,500 (credit)
Explanation:
Transactions that create revenue
Hint ; Revenue is the increases in income that results in increases in assets and decreases in liabilities
Answer:
positively.
Explanation:
The <u><em>correlation </em></u>between education and income is positive a more educated person will always have a better income than one that is not. But along the statistical distribution of this<u><em> correlation</em></u> there are people that <u><em>deviate </em></u>for the curve <u><em>(standar deviation)</em></u> and even though they are educated they do not earn as much money to others that have the same level of education.
Answer:
FV= $12,818.4
Explanation:
Giving the following information:
You are hoping to buy a new boat 3 years from now, and you plan to save $4,200 per year, beginning one year from today. You will deposit your savings in an account that pays 5.2% interest.
To calculate the future value we need to use the following formula:
FV= {A*[(1+i)^n-1]}/i
A= annual deposit
FV= {4,200*[(1.052^2)-1]}/0.052 + 4,200= $12,818.4
