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Section 3.3 Properties of Logarithms 221<br />
93. ln <br />
1<br />
e ln1 ln e12 0 1 2 ln e 1 2<br />
94. ln 5 e 3 ln e 35 3 5 ln e 3 5<br />
95. (a)<br />
(b)<br />
(c)<br />
10 log 10<br />
I<br />
12 10 10log 10 I log 10 1012 <br />
10log 10 I 12 log 10 10<br />
10 log 10 I 12 120 10 log 10 I<br />
I<br />
<br />
10 4 10 6 10 8 10 10 10 12 10 14<br />
80 60 40 20 0 20<br />
10 4 120 10 log 10 10 4 120 40 80<br />
10 6 120 10 log 10 10 6 120 60 60<br />
10 8 120 10 log 10 10 8 120 80 40<br />
10 10 120 10 log 10 10 10 120 100 20<br />
10 12 120 10 log 10 10 12 120 120 0<br />
10 14 120 10 log 10 10 14 120 140 20<br />
96.<br />
ft 90 15 log 10 t 1, 0 ≤ t ≤ 12<br />
(a)<br />
90<br />
(b) When t 0, f0 90.<br />
(c) f6 77<br />
(d) f12 73<br />
0<br />
70<br />
12<br />
(e) ft 75 when t 9 months.<br />
97. (a)<br />
80<br />
(b)<br />
T 21 54.40.964 t<br />
T 21 54.40.964 t<br />
80<br />
0<br />
20<br />
30<br />
© Houghton Mifflin Company. All rights reserved.<br />
––CONTINUED––<br />
0<br />
20<br />
The data t, T 21 fits the model<br />
T 21 54.40.964 t .<br />
The model<br />
T 21 54.40.964 t<br />
fits the original data.<br />
30