In Exercises 40 through 46, consider vectors v → 1 , v → 2 , v → 3 in ℝ 4 ; we are told that v → i ⋅ v → j is the entry a i j of matrix A. A = [ 3 5 11 5 9 20 11 20 49 ] 43. Find p r o j v → 2 ( v → 1 ) , expressed as a scalar multiple of v → 2 .
In Exercises 40 through 46, consider vectors v → 1 , v → 2 , v → 3 in ℝ 4 ; we are told that v → i ⋅ v → j is the entry a i j of matrix A. A = [ 3 5 11 5 9 20 11 20 49 ] 43. Find p r o j v → 2 ( v → 1 ) , expressed as a scalar multiple of v → 2 .
Solution Summary: The author explains that the objective is to find the projection of vector stackrel
In Exercises 40 through 46, consider vectors
v
→
1
,
v
→
2
,
v
→
3
in
ℝ
4
; we are told that
v
→
i
⋅
v
→
j
is the entry
a
i
j
of matrix A.
A
=
[
3
5
11
5
9
20
11
20
49
]
43. Find
p
r
o
j
v
→
2
(
v
→
1
)
, expressed as a scalar multiple of
v
→
2
.
Quantities that have magnitude and direction but not position. Some examples of vectors are velocity, displacement, acceleration, and force. They are sometimes called Euclidean or spatial vectors.
Can we have an exponential equation using logarithm however i want to show that one mistake is involved in solving it. Showing the mistake and how to be fixed. Thanks.
Is it possible to show me how to come up with an exponential equation by showing all the steps work and including at least one mistake that me as a person can make. Like a calculation mistake and high light what the mistake is. Thanks so much.
Consider the weighted voting system [16: 15, 8, 3, 1]Find the Banzhaf power distribution of this weighted voting system.List the power for each player as a fraction:
P1:
P2:
P3:
P4:
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