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slava [35]
3 years ago
5

Cressida decided to save a part of her income in a savings account that compounds interest every four months. Her account balanc

e after t years can be given by the following expression.
3,545(1.045)^3t

What does the value 3 in the exponent represent?

A.
the growth factor that reveals the rate at which the account balance increases
B.
the number of times the account compounds interest
C.
the initial amount invested
D.
the amount saved each year
Mathematics
2 answers:
Bogdan [553]3 years ago
8 0

Answer:

A

Step-by-step explanation:

account balance on compound interest = principal amount (1+rate/100)^time

here there are t years  so toat months are 12t and ad interest is after each 4 months so time is 12t/4 =3t

now total balance = 3545(1.045)^3t

here 3545 is principal amount , rate is( 1.045-1)×100 =4.5% per 4 months and 3t is time so clearly 3t or 3 is a growth factor hence option A

ladessa [460]3 years ago
4 0

Answer:

B.

Step-by-step explanation:

3 in the exponent means the number of times interest is added each year  (every 4 months).

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Answer:

a. Mason's rent will increase by $302.40 next year.

b. Mason's new rent per month next year will be $445.20.

Step-by-step explanation:

The first question is asking us how much Mason's rent will increase next year.

If the contract on Mason's apartment states that his rent will increase by 6% next year, and he is currently paying $420 per month, to calculate the increase of the rent next year, we will first have to multiply $420 by 12 months to calculate how much Mason is paying in rent a year:

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Therefore, Mason is currently paying $5040 a year.

With this information, we will now need to calculate 6% of $5040. To calculate 6% of $5040, convert 6% to decimal form, and multiply it by $5040.

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Now, multiply the decimal form of 6% by $5040:

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Therefore, Mason's rent will increase by $302.40 next year.

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To calculate Mason's new rent per month next year, we can divide $302.40 into 12 months to see the rent increase per month, and then add that quotient to Mason's current rent per month, $420:

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Therefore, Mason's new rent per month next year will be $445.20.

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