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Mathematics 17 Online
OpenStudy (loser66):

If B = {(x,y,z) in R^3 | x^2+y^2 <1} we define f : R^3 --> R f(x,y,z) = x^2 +y^2 then B = \(f^{-1}((-\infty, 1))\) How ? someone explains me, please

OpenStudy (loser66):

@dan815

OpenStudy (dan815):

why isnt it b=f^-1(0,1)

OpenStudy (dan815):

isnt R^3 and R meanins 3D of reals and 1D of real only no complex

OpenStudy (dan815):

hmmm

OpenStudy (dan815):

:D

OpenStudy (dan815):

If B = {(x,y,z) in R^3 | x^2+y^2 <1} ? what does this mean some poiny x,y,z given x^2+y^2<1?

OpenStudy (perl):

B = {(x,y,z) in R^3 | x^2+y^2 <1} , this is a cylinder with radius 1

OpenStudy (perl):

B = {(x,y,z) in R^3 | x^2+y^2 <1} , this is a solid cylinder with radius 1 , with 'dotted edges'

OpenStudy (perl):

z can vary

OpenStudy (dan815):

|dw:1416367871525:dw|

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