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228 Chapter 3 Exponential and Logarithmic Functions<br />
17.<br />
4 x 16 18. 3 19. 5 x 1<br />
x 243 20.<br />
625<br />
4 x 4 2<br />
3 x 3 5<br />
5<br />
x 2<br />
x 1 x 5<br />
5 4 54<br />
x 4<br />
7 x 1 49<br />
7 x 7 2<br />
x 2<br />
21.<br />
1 8 x 64 22.<br />
23.<br />
8 x 8 2<br />
x 2<br />
x 2<br />
1 2 x 32 2 3 x 81<br />
16<br />
24.<br />
1 2 x 1 2 5<br />
3 2 x 3 2 4<br />
x 5<br />
x 4<br />
x 4<br />
3 4 x 27<br />
64<br />
3 4 x 3 4 3<br />
x 3<br />
25.<br />
27.<br />
610 x 216 26.<br />
10 x 36<br />
log 10 10 x log 10 36<br />
x log 10 36 1.5563<br />
2 x3 256 Alternate solution:<br />
28.<br />
2 x 2 3 256<br />
2 x3 2 8<br />
2 x 32<br />
x 3 8<br />
x 5<br />
x 5<br />
58 x 325<br />
8 x 65<br />
x log 8 65<br />
<br />
3 x1 1 81<br />
3 x1 3 4<br />
x 1 4<br />
ln 65<br />
ln 8 2.0075<br />
x 3<br />
29.<br />
ln x ln 5 0<br />
30.<br />
ln x ln 2 0 31. ln x 7<br />
32.<br />
ln x 1<br />
ln x ln 5<br />
ln x ln 2<br />
x e 7<br />
e 1 x<br />
x 5<br />
x 2<br />
x 1 e 0.368<br />
33.<br />
36.<br />
log x 625 4 34. log x 25 2<br />
35.<br />
x 4 625<br />
x 4 5 4<br />
x 5<br />
log 10 x 1 2<br />
x 10 12 1<br />
10<br />
0.316<br />
37.<br />
x 2 25<br />
x 5<br />
ln2x 1 5<br />
2x 1 e 5<br />
x 1 e5<br />
2<br />
74.707<br />
38.<br />
log 10 x 1<br />
x 10 1<br />
x 1 10<br />
ln3x 5 8<br />
e 8 3x 5<br />
x 1 3 e8 5<br />
991.986<br />
© Houghton Mifflin Company. All rights reserved.<br />
39. ln e x2 x 2 ln e x x 2 40. ln e 2x1 2x 1 41. e ln5x2 5x 2 42. e ln x2 x 2<br />
43. 1 ln e 2x 1 2x 2x 1 44. 8 e ln x3 8 x 3 x 3 8