1
answer
0
watching
89
views
13 Nov 2019
Find a formula F =â© F1(x,y), F2(x,y) âªFâ=â© F1(x,y), F2(x,y) ⪠for the vector field in the plane that has the properties that F (0,0)=â©0,0âªFâ(0,0)=â©0,0⪠and that at any other point (a,b)â (0,0)(a,b)â (0,0) the vector field Fâ is tangent to the circle x^2+y^2=a^2+b^2 and points in the counterclockwise direction with magnitude âF (a,b)â=5sqrt(a^2+b^2).
Find a formula F =â© F1(x,y), F2(x,y) âªFâ=â© F1(x,y), F2(x,y) ⪠for the vector field in the plane that has the properties that F (0,0)=â©0,0âªFâ(0,0)=â©0,0⪠and that at any other point (a,b)â (0,0)(a,b)â (0,0) the vector field Fâ is tangent to the circle x^2+y^2=a^2+b^2 and points in the counterclockwise direction with magnitude âF (a,b)â=5sqrt(a^2+b^2).
Reid WolffLv2
6 Jan 2019