Figure 1.5 shows f ( x ) and the region | f ( x ) − L | < e . We have lim x → 3 f ( x ) = L . For which of the given values of δ does | x − 3| < δ imply that | f ( x ) – L | < e ? (a) 1 (b) 0.75 (c) 0.5 (d) 0.25 (e) 0.1 Figure 1.5
Figure 1.5 shows f ( x ) and the region | f ( x ) − L | < e . We have lim x → 3 f ( x ) = L . For which of the given values of δ does | x − 3| < δ imply that | f ( x ) – L | < e ? (a) 1 (b) 0.75 (c) 0.5 (d) 0.25 (e) 0.1 Figure 1.5
Figure 1.5 shows f(x) and the region |f(x) − L| < e. We have
lim
x
→
3
f
(
x
)
=
L
. For which of the given values of δ does |x − 3| < δ imply that |f(x) – L| < e?
Use the properties of logarithms, given that In(2) = 0.6931 and In(3) = 1.0986, to approximate the logarithm. Use a calculator to confirm your approximations. (Round your answers to four decimal places.)
(a) In(0.75)
(b) In(24)
(c) In(18)
1
(d) In
≈
2
72
Find the indefinite integral. (Remember the constant of integration.)
√tan(8x)
tan(8x) sec²(8x) dx
Chapter 1 Solutions
Calculus: Single And Multivariable, 7e Wileyplus Registration Card + Loose-leaf Print Companion
Elementary and Intermediate Algebra: Concepts and Applications (7th Edition)
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