Discuss the continuity of f(x, y) at (0, 0).
f(x, y) = xy / |x| + |y|
=0
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Question:
Discuss the continuity of f(x, y) at (0, 0).
f(x, y) = xy / |x| + |y|
=0
Step-by-step explanation:
f is continuous at (x0,y0) if lim(x,y)→(x0,y0)f(x,y)=f(x0,y0). f is continuous on B if f is continuous at all points in B. If f is continuous at all points in R2, we say that f is continuous everywhere.
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