Deck 12: Section 2: Exponential and Logarithmic Functions
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Deck 12: Section 2: Exponential and Logarithmic Functions
1
Solve
.


2
Let
. Find g(-2).

5
3
Write ln(s5) + ln(s6) + ln(s) as a single logarithm. Assume s represents numbers for which the logarithms are defined.
ln(s12)
4
Graph
.

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5
Let
. Solve
for x.


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6
If $10,000 is deposited in an account paying 7% compounded quarterly, then what amount will be in the account after 8 years?
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7
Evaluate
.

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8
Graph
.

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9
Let
. Find h(2.3).

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10
Simplify ln(e9).
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11
Rewrite
as a sum or difference of logarithms.

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12
Write log6216 = 3 as an exponential equation.
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13
Solve
.

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14
Rewrite log(75) in terms of log(3) and log(5).
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15
Write log7(36) - log7(6) as a single logarithm.
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16
Write log(64) in terms of log(4).
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17
Write 36 = 729 as a logarithmic equation.
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18
The level of sound in decibels (db) is given by the formula
, where I is the sound intensity in watts per square meter. If the sound intensity of a jet airplane is 0.001 watts per square meter at a distance of 180 meters, what is the level of the sound at this point in db, rounded to the nearest tenth?

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19
Solve log(x) = -4.
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20
Solve -7-5-x = -49.
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21
Solve log2(x2 - 2) = 2 + log2(x2 + 8).
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22
Evaluate log1/5(6). Round to four decimal places.
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23
Solve ex + 2 = 5.
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24
The number of grams of a radioactive substance in charcoal from an ancient campfire after t years is given by
.
If the sample has only 14 grams of radioactive substance, then when was the campfire used?

If the sample has only 14 grams of radioactive substance, then when was the campfire used?
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25
Solve log12(x - 35) + log12(x + 35) = 2.
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