Question: Let Is continuous at the origin? Why? f(x, y) = sin (x - y) |x] + [y] 0, |x + y = 0 (x,

Letf(x, y) = sin (x - y) |x] + [y] 0, |x


Is ƒ continuous at the origin? Why?

f(x, y) = sin (x - y) |x] + [y] 0, |x + y = 0 (x, y) = (0,0).

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