Use qualitative arguments (i.e., draw surfaces and/or loops on the plots and ascribe meaning to the vector integrals through or along these) to answer the following ques- tions about the vector ficld below. You may assume that the field has no components along the y dirction, and also no dependence on y. 2 4 6 8 10 (a) Does the ficld have a non-zero divergence, and if so, whcre? Explain your reasoning. (b) Does the ficld have a non-zero curl, and if so, where? Explain your reasoning. (c) Can this vector ficld be described as the gradient of some other function? Explain your reasoning?
Use qualitative arguments (i.e., draw surfaces and/or loops on the plots and ascribe meaning to the vector integrals through or along these) to answer the following ques- tions about the vector ficld below. You may assume that the field has no components along the y dirction, and also no dependence on y. 2 4 6 8 10 (a) Does the ficld have a non-zero divergence, and if so, whcre? Explain your reasoning. (b) Does the ficld have a non-zero curl, and if so, where? Explain your reasoning. (c) Can this vector ficld be described as the gradient of some other function? Explain your reasoning?
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