plane 0造句

• The plane 0 } } runs through the center of the sphere; the " equator " is the intersection of the sphere with this plane.
• For any point on, there is a unique line through and, and this line intersects the plane 0 } } in exactly one point.
• These two vector potentials are matched at the " equator " ( the plane 0 } } through the particle ), and they differ by a gauge transformation.
• The " Advanced view " check box can be used to inspect the character sets in a font according to different plane 0 ( between U + 0000 and U + FFFF ).
• The domain of the problem is the following : the fluid with label'L'lives in the region-\ infty, while the fluid with the label'G'lives in the upper half-plane 0 \ leq z.
• Each plane corresponds with the value of the one or two hexadecimal digits ( 0 9, A F ) preceding the four final ones : hence U + 24321 is in Plane 2, U + 4321 is in Plane 0 ( implicitly read U + 04321 ), and U + 10A200 would be in Plane 16 ( hex 10 = decimal 16 ).