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konstantin123 [22]
2 years ago
6

A savings account with a current balance of $5,000 earns 2.75% annual interest, compounded continuously. To the nearest dollar,

what will be the account balance in 10 years?

Mathematics
2 answers:
Anna11 [10]2 years ago
4 0
Use this formula. P=5000, r=0.0275, n=e, t=10

Elena-2011 [213]2 years ago
3 0

Answer:

This is an example of growth because every year, the account earns 2.75% interest.  

To solve this problem I will use the general formula for compound interest.  

A = 5,000(1 + 0.0275/1)^10

A = 5,000(1.312)  

A = $6558  

After ten years, the savings account would have a balance of $6558 due to the 2.75% annual interest.

Step-by-step explanation:

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Answer:

The sign would be 784 ft. long.

Step-by-step explanation:

The sign would be painted across the total perimeter of the building.

- the distance across the front of the store is 294 feet

- the distance from the front to the back is one third of this distance = (1/3) × 294 = 98 ft.

The perimeter of a rectangular = 2(L + B)

L = length of the building = 294 ft.

B = Breadth of the building = 98 ft.

Perimeter of the chocolate factory that the Sign would be painted across = 2(294 + 98) = 784 ft.

Hope this Helps!!!

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Simplify (4x^2-7x+14)(3x+5x^2-6)<br> Please show work
tatiyna

Answer:

-23x^3+20x^4+25x^2+84x-84

Step-by-step explanation:

1 Expand by distributing sum groups.

4x^2(3x+5x^2-6)-7x(3x+5x^2-6)+14(3x+5x^2-6)

2 Expand by distributing terms.

12x^3+20x^4-24x^2-7x(3x+5x^2-6)+14(3x+5x^2-6)

3 Expand by distributing terms.

12x^3+20x^4-24x^2-(21x^2+35x^3-42x)+14(3x+5x^2-6)

4 Expand by distributing terms.

12x^3+20x^4-24x^2-(21x^2+35x^3-42x)+42x+70x^2-84

5 Remove parentheses.

12x^3+20x^4-24x^2-21x^2-35x^3+42x+42x+70x^2-84

6 Collect like terms.

(12x^3-35x^3)+20x^4+(-24x^2-21x^2+70x^2)+(42x+42x)-84

7 Simplify.

-23x^3+20x^4+25x^2+84x-84

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1 year ago
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Answer:

I dont even want to answer this cause I know its a joke

Step-by-step explanation:

5+5=10

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2 years ago
What is the domain and range?
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Domain- the set of possible values of the independent variable or variables of a function.

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