what is hyperbolic in its shape?
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A clothesline.  Any time you have a rope, a string etc. hanging with both ends at the same height you have part of a hyperbola.
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d. Hyperbolic.\nAn object in a hyperbolic "orbit" is traveling faster than escape velocity. An object in a parabolic orbit is traveling at escape velocity. An object in a circular or elliptical orbit is traveling slower than escape velocity.
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I know of one application in an abstruse area of physics: The sinh( ) of a scalar field occurs in gravitational theories where, for whatever reason, one emplys a metric disformally related to the 'physical' metric tensor.\n\nAlso, the shape of a freely hanging level chain is cosh( ) of displacement along the line joining ends
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Sure.  Anything shaped like a sphere or ball is an orb.
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a trapezoid.\n   __\n  /__&#92;
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Nor sure if I understand your question.  Are you looking for 3 dimensional and 2 dimensional shapes?\n\n2 dimensional\n-square\n-circle\n\n3 dimensional\n-cube\n-sphere
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Following are some of the real life conics :\n\n1. The cables on a suspension bridge are parabolic. \n2. Water flowing from a water fountain moves in a parabolic path. \n3. The headlights on a car are paraboloids of revolution.  \n4. The moon's terminator is elliptic. \n5. Whispering galleries, such as the old Senate chamber in DC\n6. Elliptical gears are used for a slow power stroke and quick return; some bicycles use them to take advantage of the natural strength of your legs. \n7. If you tilt a glass, the surface of the fluid is elliptical. \n8. Pebbles on the beach assume an ellipsoidal shape. \n9. Pool shots are easy on an elliptical table. \n10. The shock wave from a jet plane travels along the ground as a hyperbola. \n11. One of the “real–world” applications of parabolas involves the concept of a 3-dimensional parabolic reflector in which a parabola is revolved about its axis (the line segment joining the vertex and focus). \n12. The shape of car headlights, \n13. mirrors in reflecting telescopes, and television and radio antennae \n\nI hope you teacher is happy with this examples.\n\nAll the best for it.
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Trigonal planar.\n\n120 degrees.
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it shape, color, smell
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a cube isa rectangular solid whose l=w=h\n\n2.circle is the locus ofa moving point always equidistant from a fixed point\n\n3.A cylinder is similar to a prism, but its two bases are circles, not polygons. Also, the sides of a cylinder are curved, not flat.\n\n4.a rectangle is a parallelogram whose angles are 90*\n\nnow that you knowwhat these are you can figure out the usage
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Not quite. It's shaped like a pear. We call it a Geoid.
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could be circle because it doesn't have any sides or angles\n\ncould be rectangle because it is not proportional (side-wise.. and only if the triangle is equilateral)\n\ncould be triangle because if all shapes are placed right-side and divided into four equal parts, like a cross-hair, the triangle is the only one without equal portions.
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M.C. Escher has already done a number of drawings based on the hyperbolic plane, based on Henri Poincaire's method of representing the entire hyperbolic plane.  Check this out: \n\nhttp://www.sciencenews.org/articles/20030830/mathtrek.asp
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The shape - the sheild shape, gentle slopes, and runny (low viscosity) basalt
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ductility.  A ductile metal is easily shaped
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Its actually not round, its more of an oval shape.
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You might be thinking of a Reuleaux (or Rouleaux) triangle, but it has rounded sides, not rounded corners.