In Exercises 27–28 , the images of the standard basis vectors for R 3 are given for a linear transformation T : R 3 → R 3 . Find the standard matrix for the transformation, and find T ( x ) . T ( e 1 ) = [ 1 3 0 ] , T ( e 2 ) = [ 0 0 1 ] , T ( e 3 ) = [ 4 − 3 − 1 ] ; x = [ 2 1 0 ]
In Exercises 27–28 , the images of the standard basis vectors for R 3 are given for a linear transformation T : R 3 → R 3 . Find the standard matrix for the transformation, and find T ( x ) . T ( e 1 ) = [ 1 3 0 ] , T ( e 2 ) = [ 0 0 1 ] , T ( e 3 ) = [ 4 − 3 − 1 ] ; x = [ 2 1 0 ]
In Exercises 27–28, the images of the standard basis vectors for R3 are given for a linear transformation
T
:
R
3
→
R
3
. Find the standard matrix for the transformation, and find T(x).
T
(
e
1
)
=
[
1
3
0
]
,
T
(
e
2
)
=
[
0
0
1
]
,
T
(
e
3
)
=
[
4
−
3
−
1
]
;
x
=
[
2
1
0
]
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.
Solve the equation. Write the smaller
answer first.
2
(x-6)²
= 36
x =
Α
x =
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Write a quadratic equation in
factored form that has solutions of x
=
2 and x = = -3/5
○ a) (x-2)(5x + 3) = 0
○ b) (x + 2)(3x-5) = 0
O
c) (x + 2)(5x -3) = 0
○ d) (x-2)(3x + 5) = 0
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Linear Equation | Solving Linear Equations | What is Linear Equation in one variable ?; Author: Najam Academy;https://www.youtube.com/watch?v=tHm3X_Ta_iE;License: Standard YouTube License, CC-BY