Suppose you know that f:R? → R³ is a linear function, and that (1)- 5 and 2 (a) (6 points) What is ƒ (-2)? (): What is f (b) (4 points) What is f (_)? (Hint: How is the vector [ -4] related to the two vectors [ -12] and [}] from part (a)?)
Suppose you know that f:R? → R³ is a linear function, and that (1)- 5 and 2 (a) (6 points) What is ƒ (-2)? (): What is f (b) (4 points) What is f (_)? (Hint: How is the vector [ -4] related to the two vectors [ -12] and [}] from part (a)?)
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Suppose you know that f : R^2 ---> R^3 is a linear function and that (see picture for given info...). What is f ([3 ,12])? What is f([1,3])? Please note that the matrices I gave are in one column in each of the questions asked.
![Suppose you know that f:R? → R³ is a linear function, and that
(1)-
5
and
2
(a) (6
points) What is ƒ (-2)?
():
What is f
(b) (4 points) What is f (_)? (Hint: How is the vector [ -4] related
to the two vectors [ -12] and [}] from part (a)?)](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fea23407a-f538-44f1-9eff-558cf7004eb1%2F2dca996f-9e48-4c04-8367-b2982bdf5b56%2Fv1eewkg.png&w=3840&q=75)
Transcribed Image Text:Suppose you know that f:R? → R³ is a linear function, and that
(1)-
5
and
2
(a) (6
points) What is ƒ (-2)?
():
What is f
(b) (4 points) What is f (_)? (Hint: How is the vector [ -4] related
to the two vectors [ -12] and [}] from part (a)?)
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