A divergenceless field is solenoidal and a curl-free field is irrotational. Given a vector function F=ax (x+3y-c1z)+ay (c2x+5z)+az (2x-c3y+c4z) A) determine c1, c2 and c3 if F is irrotational{CURL FREE}. and B) determine c4 if F is solenoidal{DIVERGENCE FREE}.
A divergenceless field is solenoidal and a curl-free field is irrotational. Given a vector function F=ax (x+3y-c1z)+ay (c2x+5z)+az (2x-c3y+c4z) A) determine c1, c2 and c3 if F is irrotational{CURL FREE}. and B) determine c4 if F is solenoidal{DIVERGENCE FREE}.
A divergenceless field is solenoidal and a curl-free field is irrotational. Given a vector function F=ax (x+3y-c1z)+ay (c2x+5z)+az (2x-c3y+c4z) A) determine c1, c2 and c3 if F is irrotational{CURL FREE}. and B) determine c4 if F is solenoidal{DIVERGENCE FREE}.
A divergenceless field is solenoidal and a curl-free field is irrotational. Given a vector function F=ax (x+3y-c1z)+ay (c2x+5z)+az (2x-c3y+c4z) A) determine c1, c2 and c3 if F is irrotational{CURL FREE}. and B) determine c4 if F is solenoidal{DIVERGENCE FREE}.
Quantities that have magnitude and direction but not position. Some examples of vectors are velocity, displacement, acceleration, and force. They are sometimes called Euclidean or spatial vectors.
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