In the following exercises, verify that the given choice of n in the remainder estimate | R n | ≤ M ( n + 1 ) ! ( x − a ) n + 1 where M is the maximum value of | f ( n + 1 ) ( z ) | on the interval between a and the indicated point, yields | R n | ≤ 1 1000 . Find the value of the Taylor polynomial P n of f at the indicated point. 126. [T] sin(6); a = 2 π , n = 5
In the following exercises, verify that the given choice of n in the remainder estimate | R n | ≤ M ( n + 1 ) ! ( x − a ) n + 1 where M is the maximum value of | f ( n + 1 ) ( z ) | on the interval between a and the indicated point, yields | R n | ≤ 1 1000 . Find the value of the Taylor polynomial P n of f at the indicated point. 126. [T] sin(6); a = 2 π , n = 5
In the following exercises, verify that the given choice of n in the remainder estimate
|
R
n
|
≤
M
(
n
+
1
)
!
(
x
−
a
)
n
+
1
where M is the maximum value of
|
f
(
n
+
1
)
(
z
)
|
on the interval between a and the indicated point, yields
|
R
n
|
≤
1
1000
. Find the value of the Taylor polynomial Pnof f at the indicated point.
When ever one Point sets in X are
closed a collection of functions which
separates Points from closed set
will separates Point.
18 (prod) is product topological
space then xe A (xx, Tx) is homeomorphic
to sub space of the Product space
(TXA, prod).
KeA
The Bin Projection map
18: Tx XP is continuous and open
but heed hot to be closed.
Acale ctioneA} of continuos function
ona topogical Space X se partes Points
from closed sets inx iff the set (v)
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9. (a) Use pseudocode to describe an algo-
rithm for determining the value of a
game tree when both players follow a
minmax strategy.
(b) Suppose that T₁ and T2 are spanning
trees of a simple graph G. Moreover,
suppose that ₁ is an edge in T₁ that is
not in T2. Show that there is an edge
2 in T2 that is not in T₁ such that
T₁ remains a spanning tree if ₁ is
removed from it and 2 is added to it,
and T2 remains a spanning tree if 2 is
removed from it and e₁ is added to it.
(c) Show that a
degree-constrained
spanning tree of a simple graph in
which each vertex has degree not
exceeding 2 2 consists of a single
Hamiltonian path in the graph.
University Calculus: Early Transcendentals (4th Edition)
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