A plane is found in two dimensions; a surface is part of a three-dimension object, including possibly a set of planes, such as a cube or a pyramid.
there is no difference
it is same as surface and volume ! a plane angle is 2D and solid angle is 3D
points of co-ordinates plane are represent by cartesian
That can be an ellipse, circle, parabola, or hyperbola. It depends on the angle between the plane and the axis or surface of the cone.
The main difference is that the plane triangle is on a flat surface while the spherical triangle is on the surface of a sphere. One consequence is that the angles of a plane triangle sum to 2*pi radians (180 degrees) while those on a sphere sum to more than 2*pi radians.
The difference between on and in is that if you're on a plane you're on the roof of the plane and if you're in a plane you're sitting inside it.
there is no difference
it is same as surface and volume ! a plane angle is 2D and solid angle is 3D
The Space Shuttle refers to NASA's particular space plane, whereas a space plane encompasses all aircraft which takeoff from Earth's surface into space and then land on return.
No
A bedding plane is a geological term for the planar surface between adjacent strata.
points of co-ordinates plane are represent by cartesian
That can be an ellipse, circle, parabola, or hyperbola. It depends on the angle between the plane and the axis or surface of the cone.
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points of co-ordinates plane are represent by cartesian
You might mean a halocline - that's when there's a great enough difference in salinity that the water separates into two phases, with a surface between them.
The difference between plane and spherical triangles is that plane triangles are constructed on a plane, and spherical triangles are constructed on the surface of a sphere. Let's take one example and run with it. Picture an equilateral triangle drawn on a plane. It has sides of equal length (naturally), and its interior angles are each 60 degrees (of course), and they sum to 180 degrees (like any and every other triangle). Now, let's take a sphere and construct that equilateral triangle on its surface. Picture an "equator" on a sphere, and cut that ball in half through the middle. Set the top half on a flat surface and cut it into four equal pieces. Now if you "peel up" the surface of one of those quarters and inspect that triangle, it will have three sides of equal length, and will have three right angles. Not possible on a plane, but easy as pie on the surface of a sphere. Spherical trig is the "next step up" from plane trig.