how to calculate the value of X, Y and Z in a sphere where by Y is perpendicular to XZ(i mean Y start from north pole to source pole. is it right to calculate the value of r as r=sqrt(x^2 + y^2) or r=sqrt(p^2-Z^2) will this be equal to r=sqrt(x^2 + z^2
you might want to look into spherical coordinants
will Z=Rcos(theta)sin(phi)? how can i find Z=Rxyproj*sin(phi) or Z=Rxyproj*sin(theta) Rxyproj is the projected radius of sphere to xyplane and R the radius of sphere. Y is perpendicular to ZX plane and pointing north pole to south pole
|dw:1345121572231:dw|
\[\rho=radius\]\[r=pcos\,\gamma\]\[x=rcos\,\alpha\]\[z=r\,cos\beta\]
we can reduce this to 2 angles by stating\[z=rsin\,\alpha\]instead
i see know what to correlate alpha with gamma tho. and im not sure if i really know what it is youre asking either
oh, and \(\large y=\rho sin\,\gamma\)
thanks
for your explanation and solution Godbless you
is it right to calculate the value of r as r=sqrt(x^2 + y^2) or r=sqrt(p^2-Z^2) will this be equal to r=sqrt(x^2 + z^2
|dw:1350477051663:dw|
Join our real-time social learning platform and learn together with your friends!