Cassidy's approximate monthly payment stands at $1420. if Cassidy lives planning to obtain a loan from her bank for $210,000 for a new home.
<h3>What is the payment monthly?</h3>
The monthly payment is the quantity paid per month to pay off the loan in the time period of the loan. When a loan is taken out it isn't only the top amount, or the original payment loaned out, that needs to be repaid, but also the good that accumulates.
<h3>What is a loan amortization schedule?</h3>
It is described as the systematic method of representing loan payments according to the time in which the principal amount and interest exist mentioned in a list manner
It is given that:
- Cassidy lives planning to obtain a loan from her bank for $210,000 for a new home.
- A fixed annual interest rate of 2.7% compounded monthly for 15 years.
The formula is:
Plug all the values in the above formula:
$1420.
Hence,
Cassidy's approximate monthly payment stands at $1420.
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Please give the options in order for us to determine which is best.
Answer:
personalization.
Explanation:
Based on the information provided within the question it can be said that the one thing that your website does not offer is personalization. This refers to allowing your customers to choose the parts of the product that they want and the ones they do not in order to create and order a version of the product that fits their needs. Which, as a phone manufacturer you cannot do since phone models are fixed products that do not have swappable parts.
Answer:
D. $157,100
Explanation:
Amount in $
Beginning Cash account balance 38,700
Cash disbursement (outflows) (144,600)
Cash inflows <u> xxxx </u>
Ending balance <u> 51,200 </u>
<u />
Cash inflows = 51,200 + 144,600 - 38,700
= $157,100
The right option is D. $157,100.
Answer:
the present value of the annuity = $4,523,638
Explanation:
this is an ordinary annuity:
annual payment = $9,420,713 / 20 = $471,035.65
number of periods = 19 periods
interest rate = 8%
therefore, the present value annuity factor = 9.6036
the present value of the annuity = $471,035.65 x 9.6036 = $4,523,637.97 ≈ $4,523,638
