Projections Check: Find Real Size of Sphere Beam

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The discussion focuses on determining the real size of a sphere beam with center Q, using points A and B on its surface. The user outlines their solution process, which includes finding the projection of point Q, calculating the sphere's radius, and establishing various geometric relationships. They describe constructing a horizontal plane and perpendicular axes to analyze the triangle formed by the projections of points A and B. The user seeks validation of their approach and results, specifically regarding the correctness of their calculations and geometric constructions. Overall, the inquiry emphasizes the need for confirmation of the method used to determine the sphere's dimensions.
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Homework Statement



Are given points A (a ', a) and point B (b', b) and horizontal projection of point Q (q)
REQUIRED
real size of the beam of sphere with center Q and A and B are points on its surface.


Homework Equations





The Attempt at a Solution


This is a problem i solved at a test at school!
But I am 90% that is corect ?I need a check for this ?Pls
 

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Some expalanation...

1.after I find the point q 'I do so to find the radius of the sphere
J 2.build the plan J (orange) that's si parallel with Ox in Horizontal ... plan J cross from b and expects the line ab at point 1
3.finde its projection on V. .. point 1 '.
4.build a new shaft X1 O1 (red line) perpendicular to the plain J
5.build design points a'b 'a' q '...
6.result is an interconnect (a line with all the points)(green line)
crate a new axle O2 x2 ...thats parallel with the greend line
8.build the projections of points ... and the triangle formed is in its rala size ... 2 equal rib demonstrating that the points A and B on the surface
9.from the Q build the circle flowing from b and a. ..
10. QA QB are the radius of the circle ... the sphereso what do u think ?? is this correct?
 
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