In the following exercises, state whether each statement is true, or give an example to show that Ii is false. 5. Suppose that ∑ n = 1 ∞ a n ( x − 3 ) n converges at x = 6. At which of the following points must the series also converge? Use the fact that if ∑ a n ( x − c ) n conveiges at x. then ii converges at any point closer to c than x . a. x = 1 b. x = 2 c. x = 3 d. x = 0 e. x = 5.99 f. x = 0.000001
In the following exercises, state whether each statement is true, or give an example to show that Ii is false. 5. Suppose that ∑ n = 1 ∞ a n ( x − 3 ) n converges at x = 6. At which of the following points must the series also converge? Use the fact that if ∑ a n ( x − c ) n conveiges at x. then ii converges at any point closer to c than x . a. x = 1 b. x = 2 c. x = 3 d. x = 0 e. x = 5.99 f. x = 0.000001
In the following exercises, state whether each statement is true, or give an example to show that Ii is false.
5. Suppose that
∑
n
=
1
∞
a
n
(
x
−
3
)
n
converges at x = 6. At which of the following points must the series also converge? Use the fact that if
∑
a
n
(
x
−
c
)
n
conveiges at x. then ii converges at any point closer to c than x.
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6. A right regular hexagonal pyramid with the top removed (as shown in Diagram 1) in such a manner
that the top base is parallel to the base of the pyramid resulting in what is shown in Diagram 2. A
wedge (from the center) is then removed from this solid as shown in Diagram 3.
30
Diogram 1
Diegrom 2.
Diagram 3.
If the height of the solid in Diagrams 2 and 3 is the height of the original pyramid, the radius of
the base of the pyramid is 10 cm and each lateral edge of the solid in Diagram 3 is 12 cm, find the
exact volume of the solid in Diagram 3, measured in cubic meters. Show all work.
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Elementary and Intermediate Algebra: Concepts and Applications (7th Edition)
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