Answer: BRIDGE LOAN
Explanation: As the name says the bridge loan are the type of loans that bridge the difference between the new home of the buyer and the new mortgage in case the buyers existing home hasn't been sold yet. It is a type of short term loan, the usual time period for such kinds of loan is 2 weeks to 3 years.
In this case Karen and Jay have purchased the new house but sale of their old house is still pending thus from the above explanation we can conclude that bridge loan would be appropriate for them.
Answer:
10.38%
Explanation:
The formula to compute the effective annual rate of the loan is shown below:
= (1 + nominal interest rate ÷ periods)^ number of period - 1
The nominal interest rate is shown below:
= $250 × 4 ÷ $10,000
= $1,000 ÷ $10,000
= 0.1
Now the effective annual rate is
= (1 + 0.1 ÷ 4)^4 - 1
= (1 + 0.025)^4 - 1
= 1.025^4 - 1
= 10.38%
Since the interest rate is measured on a quarterly basis, we know there are four quarters in a year and we do the same in the calculation part.
This is the answer but the same is not provided in the given options
<h2>Answer:</h2>
<h3>1. A Better Understanding of the Target Market</h3>
<h3>2. Understand the Customer.</h3>
<h3>3. Salary Potential</h3><h3 /><h3>4. Experience the Global Marketplace Firsthand.</h3>
<h3>5. Enhance the Omnichannel Experience.</h3>
<h3>6. Go Behind the Perceptions.</h3>
<h3>7. Marketeers will always be in demand</h3>
<em>hope</em><em> </em><em>this</em><em> </em><em>help</em><em>!</em>
Compounding is the process of leaving your money and any accumulated interest in an investment for more than one period, thereby reinvesting the interest.
<h3>What is compounding?</h3>
This can be explained to be a situation where the interest that is made from a sum of money is added into the principal sum of money and reinvested.
The initial principal amount and the interest made after a period when added together is regarded as compounding.
Read more on compounding here:
brainly.com/question/24924853
Answer:
$6,775
Explanation:
The computation of the depreciation expense using the straight line method is shown below:
Straight-line method:
= (Original cost - residual value) ÷ (useful life)
= ($30,800 - $3,700) ÷ (4 years)
= ($27,100) ÷ (4 years)
= $6,775
In this method, the depreciation is same for all the remaining useful life
Therefore, in the first and second year the same depreciation expense is to be charged i.e $6,775
