Mathematics, 06.04.2021 04:30, anele22
Suppose U1 and U2 are two open sets in R^n with U1∩U2 non-empty and path connected. Suppose there exists an f1 : U1 → R and f2 : U2 → R, both twice continuously differentiable such that d f1 = d f2 on U1 ∩ U2. Then there exists a twice differentiable function F : U1 ∪U2 → R such that dF = d f1 on U1 and dF = d f2 on U2
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Factor k2 - 17k + 16. a.(k - 2)(k - 8) b.(k - 1)(k + 16) c.(k - 1)(k - 16)
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Suppose U1 and U2 are two open sets in R^n with U1∩U2 non-empty and path connected. Suppose there...
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