I. Show that the function f defined by 1, (x, y) = (1, –1) %3D f(r, y) = { r2 + y (x, y) + (1, –1) x+ y is not continuous at (1, –1).

Linear Algebra: A Modern Introduction
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ISBN:9781285463247
Author:David Poole
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Chapter6: Vector Spaces
Section6.5: The Kernel And Range Of A Linear Transformation
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I. Show that the function ƒ defined by
(1,
f(r, y) = { 2 + y
(x, y) = (1, –1)
(x, y) # (1, –1)
x + y
is not continuous at (1, –1).
Transcribed Image Text:I. Show that the function ƒ defined by (1, f(r, y) = { 2 + y (x, y) = (1, –1) (x, y) # (1, –1) x + y is not continuous at (1, –1).
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