Using calculus, we can show that the series ∑ k = 1 n ( − 1 ) k − 1 ( 0.5 ) k k approaches in 1.5 as n approaches infinity. Investigate this statement by evaluating the sum for n = 10 and n = 50 .
Using calculus, we can show that the series ∑ k = 1 n ( − 1 ) k − 1 ( 0.5 ) k k approaches in 1.5 as n approaches infinity. Investigate this statement by evaluating the sum for n = 10 and n = 50 .
Solution Summary: The author explains how to find the first four terms of the sequence using the Ti-83 graphing calculator.
Using calculus, we can show that the series
∑
k
=
1
n
(
−
1
)
k
−
1
(
0.5
)
k
k
approaches in 1.5 as n approaches infinity. Investigate this statement by evaluating the sum for
n
=
10
and
n
=
50
.
eric
pez
Xte
in
z=
Therefore, we have
(x, y, z)=(3.0000,
83.6.1 Exercise
Gauss-Seidel iteration with
Start with (x, y, z) = (0, 0, 0). Use the convergent Jacobi i
Tol=10 to solve the following systems:
1.
5x-y+z = 10
2x-8y-z=11
-x+y+4z=3
iteration (x
Assi 2
Assi 3.
4.
x-5y-z=-8
4x-y- z=13
2x - y-6z=-2
4x y + z = 7
4x-8y + z = -21
-2x+ y +5z = 15
4x + y - z=13
2x - y-6z=-2
x-5y- z=-8
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f
Use Pascal's triangle to expand the binomial
(6m+2)^2
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