MAT 213 Lecture Notes - Lecture 19: Multiple Integral, Piecewise, Constant Function
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12. 2 double integrals over general regions notes: sterling. Provide a generalization to each of the key terms listed in this section. When it comes to this, it is best to let d be a (bounded) region, which notes that d (the bounded region) can actually be enclosed in r (a rectangular region). If that is the case, then the following is f (a new function) while r is its domain thanks to the following: 0 if if (x, y) s in a bounded region (x, y) s in a rectangular region, but not in a bounded region. If you let f (a function) is actually integrable over r (a rectangular region), then the following can be noted that a function"s double integral is over d (a bounded region) by the following: If you let f (a function) is actually continuous on a type i d (region), then the following if-then scenario:
