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Lunna [17]
1 year ago
8

QUESTION 1 of 10: You want to purchase your first house. A conventional mortgage will require a credit score of approximately 63

0. Your
credit score is 560. You need to increase it by 70 points to get to 630. If you increase your score by 12% per year, how many years will it take
to lift your score to 630?
a) 1.1 yrs
b) 2.3 yrs
c) 26 yrs.
d) 12 yrs.
Submit
45 minutes
Business
2 answers:
Lemur [1.5K]1 year ago
6 0

Answer:

The correct answer is A. It will take 1.1 years to increase the credit score from 560 to 630.

Explanation:

Year 0: 560 points

Year 1: 560 x 1.12 = 627.2 points

Year 2: 627.2 x 1.12 = 702.4 points

Through the entire year 2, the credit score increased 75.2 points, that is, 6.2 points per month (75.2 / 12 = 6.2).

As year 1 gave a credit score of 627.2, and during the first month of year 2 the score was increased in 6.2 points reaching 633.4 points, it will take 1.1 years to lift the score to 630.

Rina8888 [55]1 year ago
5 0
The Answer is A) 1.1 Years and the equation for this is 560(1+.12)^? Then plug the answers into the equation and find the one that works 634.348 is what you get from 1.1 but since it’s the closest it’s the answer.
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Positive Externalities cause extra positive side effect, have extra social benefit apart from private benefit. Their free market unregulated equilibrium under estimates their Total Benefit (considering only private benefit , ignoring social benefit). So the equilibrium quantity is also under estimated. Hence, Equilibrium quantity is less than socially optimal quantity.

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From the beginning of 2000 until its peak in 2012, Apple’s stock price rose from $27.97 to $702.10, an increase of 25 times. Yet
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3 0
2 years ago
A University is offering a charitable gift program. A former student who is now 50 years old is consider the following offer: Th
xenn [34]

Answer:

The value of this deferred annuity today on his 50th birthday is <u>$2,621.27</u>.

Explanation:

Since the student's desired return of 6% will also start to be paid starting on his 65th birthday, the value of this deferred annuity today on his 50th birthday can be calculated by first calculating the value of the investment on the 65th birthday.

We therefore proceed with the following two steps:

Step 1: Calculation of the value of the investment on the 65th birthday

The value of the investment on the 65th birthday can be calculated using the formula for calculating the present value of an ordinary annuity as follows:

PV = P * ((1 - (1 / (1 + r))^n) / r) …………………………………. (1)

Where;

PV at 65 = Present value of the annuity at 65th birthday =?

P = Annuity payment = Invested amount * Student's desired return = $8,900 * 6% = $534

r = Student's desired return rate = 6%, or 0.06

n = number of more years anticipate to live after 65th birthday = 21

Substitute the values into equation (1) to have:

PV at 65 = $534 * ((1 - (1 / (1 + 0.06))^21) / 0.06)

PV at 65 = $534 * 11.764076621288

PV at 65 = $6,282.02

Therefore, the value of the investment on the 65th birthday is $6,282.02.

Step 2: Calculation of the value of this deferred annuity today on his 50th birthday

The value of this deferred annuity today on his 50th birthday can therefore be calculated using the simple present value for as follows:

PV at 50 = PV at 65 / (1 + r)^N …………………………….. (2)

Where;

PV at 50 = the value of this deferred annuity today on his 50th birthday = ?

PV at 65 = Present value of the annuity at 65th birthday = $6,282.02

r = Student's desired return rate = 6%, or 0.06

N = number of years from 50th birthday to 65th birthday = 65 - 50 = 15

Substitute the values into equation (2) to have:

PV at 50 = $6,282.02 / (1 + 0.06)^15

PV at 50 = $6,282.02 / 2.39655819309969

PV at 50 = $2,621.27

Therefore, the value of this deferred annuity today on his 50th birthday is <u>$2,621.27</u>.

5 0
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meriva

Answer:

$680,000

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