Algebra II chapter 6 vocab

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28 Terms

1
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Continuously compounding interest formula

A = Pe^rt

2
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What does P mean in A = Pe^rt

Principal (original deposit)

3
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What does r mean in A = Pe^rt

Interest rate

4
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What does t mean in A = Pe^rt

Time since the account opened

5
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What is the equation of the exponential function

Y = ab^x

6
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How do you translate log form into exponential

Logb^y = x ——> b^x = y

7
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What is a common log’s value

Log10

8
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What is a natural log

A log with base e. It is usually denoted by ln

9
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What formula is used for progressive growth/decay

Y = a (1 ± r)^t

10
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What does the A in y = a(1 ± r)^t mean

Initial amount

11
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What does the r in y = a(1 ± r)^t

The decimal rate

12
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What does the t in y = a(1 ± r)^t

time passed

13
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what is the compound interest formula

A = P (1 + r/n) ^nt

14
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What does the A in A = P (1 + r/n) ^nt mean

A is total amount

15
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What does the P in A = P (1 + r/n) ^nt mean

P is principal (starting amount)

16
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What does the r in A = P (1 + r/n) ^nt mean

Decimal interest rate

17
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What does the n in A = P (1 + r/n) ^nt mean

Number of times per year that interest is compounded

18
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What does the t in A = P (1 + r/n) ^nt mean

time

19
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what is interest formula

Y = ab^x

20
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What does A when y = ab^x

Initial value

21
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What does the b in y = ab^x

Base growth/decay factor

22
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What does the x in y = ab^x

Time

23
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What is the half life formula

y = ab^x/c

24
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What does the y in y = ab^x/c mean

Amount of substance

25
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What does the a in y = ab^x/c Mean

Starting amount

26
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What does the b in y = ab^x/c Mean

Decay factor

27
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What does the x in y = ab^x/c Mean

Total time

28
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What does the c in y = ab^x/c mean

Half life period