Determine if each statement is True or False: • (True/False): If a vector field F is not a gradient vector field, then fF dr can't be evaluated. • (True/False): If a continuous vector field F defined...


Determine if each statement is True or False:<br>• (True/False): If a vector field F is not a gradient vector field, then fF dr can't<br>be evaluated.<br>• (True/False): If a continuous vector field F defined on an open region is path-<br>independent then F is a gradient vector field.<br>(True/False): The fact that the line integral of a vector field F is zero around the<br>unit circle a? + y? = 1 means that F must be a gradient vector field.<br>%3D<br>

Extracted text: Determine if each statement is True or False: • (True/False): If a vector field F is not a gradient vector field, then fF dr can't be evaluated. • (True/False): If a continuous vector field F defined on an open region is path- independent then F is a gradient vector field. (True/False): The fact that the line integral of a vector field F is zero around the unit circle a? + y? = 1 means that F must be a gradient vector field. %3D

Jun 04, 2022
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