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Bond [772]
2 years ago
6

I'm renting to own a house for $80,000 I paid down $6000 leaving a balance of $74,000 For the past eight years I’ve paid 768.57

a month. How much have I paid from May 2014 to July 2022?
Mathematics
1 answer:
Yuri [45]2 years ago
3 0

The total amount you have paid from May 2014 to July 2022 is $75,319.86

<h3>Balance of rent</h3>

  • Total cost of the house = $80,000
  • Amount paid down = $6000
  • Amount to balance = $74,000
  • Amount paid per month = $768.57
  • May 2014 to July 2022 = (12 × 8) + 2

= 96 + 2

= 98 months

Total amount paid from May 2014 to July 2022 = $768.57 × 98 months

= $75,319.86

The total amount paid so far from May 2014 to July 2022 is $75,319.86

Learn more about rent:

brainly.com/question/2281972

#SPJ1

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Automobile sales in a country were 20.6 million thisâ year, a 4.9â% increase over last year. Find the number of auto sales in th
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Answer: 19.6 million

Step-by-step explanation:

The exponential growth function is given by :-

A=A_0(1+r)^x, where A is the initial amount , r is rate of interest and x is time period.

Given : The automobile sales in a country this year : A= 20.6 million

The rate of increase : r = 4.9 %=0.049

For last year , we take x = 1 , then the required exponential equation will be :-

20.6=A_0(1+0.049)^1\\\\\Rightarrow\ A_0=\dfrac{20.6}{1.049}=19.63775\approx19.6

Hence, the  number of auto sales in the country last year = 19.6 million.

7 0
3 years ago
Find the LCM of 200 and 240.
natka813 [3]

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Step-by-step explanation:

6 0
4 years ago
A certain company recently sold five-year $1000 bonds with an annual yield of 9.75%. After how much time could they be sold for
Brut [27]

Answer:

After 7 years and 5 months.

Step-by-step explanation:

Let x represent number of years.

We have been given that a certain company recently sold five-year $1000 bonds with an annual yield of 9.75%.

We can see that the value of bond is increasing exponentially, so we will use exponential growth formula to solve our given problem.

y=a\cdot (1+r)^x, where,

y = Final value,

a = Initial value,

r = Rate in decimal form,

x = Time

9.75\%=\frac{9.75}{100}=0.0975

Substituting given values:

y=1000\cdot (1+0.0975)^x

y=1000\cdot (1.0975)^x

Since we need the selling price to be twice the original price, so we will substitute y=2000 in above equation as:

2000=1000\cdot (1.0975)^x

\frac{2000}{1000}=\frac{1000\cdot (1.0975)^x}{1000}

2=1.0975^x

Switch sides:

1.0975^x=2

Take natural log of both sides:

\text{ln}(1.0975^x)=\text{ln}(2)

Applying rule \text{ln}(a^b)=b\cdot \text{ln}(a):

x\cdot \text{ln}(1.0975)=\text{ln}(2)

\frac{x\cdot \text{ln}(1.0975)}{\text{ln}(1.0975)}=\frac{\text{ln}(2)}{\text{ln}(1.0975)}

x=\frac{0.6931471805599453}{0.0930348659671894}

x=7.45040231265

x\approx 7.4504

Since x represents time in years, so we need to convert decimal part into months by multiplying .4504 by 12 as 1 year equals 12 months.

7 years and 12*0.4504023 months = 7 years 5.4 months = 7 years 5 months

Therefore, after 7 years and 5 months the company could sold the bonds for twice their original price.

8 0
3 years ago
Please help me
GrogVix [38]

Answer:

19x+22

Step-by-step explanation:

3 0
3 years ago
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Answer:

1. 1 and 2;  2 and 3

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Step-by-step explanation:

3 0
3 years ago
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