A surface in three dimensional space which is based on but is not exactly a conic shape. The -oid suffix acts in the same way for a cuboid which is like a cube but is not - it is actually a rectangular prism.
The third form of the verb "mean" is "meant." In the context of verb conjugation, "mean" is the base form, "meant" is the simple past, and "meant" is also the past participle. For example, you would say, "I mean," "I meant," and "I have meant."
The word "meant" has one syllable.
The answer will depend on what it is that the "5 feet and 4" is meant to DO.The answer will depend on what it is that the "5 feet and 4" is meant to DO.The answer will depend on what it is that the "5 feet and 4" is meant to DO.The answer will depend on what it is that the "5 feet and 4" is meant to DO.
There is no such word as a "hapliod". If you meant haploid, the answer depends on the species.There is no such word as a "hapliod". If you meant haploid, the answer depends on the species.There is no such word as a "hapliod". If you meant haploid, the answer depends on the species.There is no such word as a "hapliod". If you meant haploid, the answer depends on the species.
If the question meant infinity, the answer is none. Infinity is not a number.If the question meant infinity, the answer is none. Infinity is not a number.If the question meant infinity, the answer is none. Infinity is not a number.If the question meant infinity, the answer is none. Infinity is not a number.
A general second degree equation to three variables ax^2 + by^2+ cz^2 + 2fyz + 2gzx + 2hxy + 2ux + 2vy + 2wz + d=0 represents a conicoid
The standard equation of central conicoid with centre (0,0,0) is Ax2+By2+Cz2=1 various kind of central conicoid are as follows. 1) ellipsoid 2)hyperboloid of one sheet 3) hyperboloid of two sheets 4) virtual ellipsoid
A central conicoid is a type of quadric surface that is generated by rotating a conic section around its axis of symmetry. It can be represented mathematically by the equation of the form (Ax^2 + By^2 + Cz^2 + D = 0), where the coefficients dictate the specific shape and orientation of the surface. Central conicoids include shapes such as ellipsoids, hyperboloids, and paraboloids, which are defined by their geometric properties and symmetries. These surfaces are significant in various fields, including geometry and physics, particularly in the study of optics and structures.
Meant... As in "he was meant to have it."
It depends on WHAT it is meant to be!It depends on WHAT it is meant to be!It depends on WHAT it is meant to be!It depends on WHAT it is meant to be!
There is no homophone for meant
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