Question

pplzz tell me some mathematics in a globe..plzz answer this is the 11th time I am posting this question plzzz answr it's really urgent......tell me some mathematical information in a globe plzzzz I promise to mark u as brainliest

Answer 1

because it's urgent to u I'm giving this ...
hope it helps you

Answer 2

IF YOU'RE ASKING HOW WE CAN USE MATHEMATICAL TOOLS IN GLOBE ... HERE'S YOUR ANSWER:
the shortest curve connecting two points on the surface of a sphere is given by traveling along the (there will be exactly one unless the points are polar opposites) arc of the great circle (that is, the circle of radius RR) connecting them.

So, you do need to find an arc length but it is easy to do this without invoking calculus if you know about the dot product. Suppose the two points on the circle are represented by the vectors vvand ww. If v⋅wv⋅w denotes the dot product of these two vectors, then the angle between them will be:

cos−1(v⋅wR2)cos−1⁡(v⋅wR2) (we divide by R2R2 since vvand ww have length RR).

Assuming this is in radians, to get the length of the arc connecting them we just multiply this angle by RR to get:

Rcos−1(v⋅wR2)Rcos−1⁡(v⋅wR2).

We are quite lucky that there is such a simple formula. For most manifolds, the curves that minimize distances are not very easy to find since it involves solving a non-linear differential equation (the geodesic equation). The fact that the sphere is so symmetric helps in this case, and you can maybe convince yourself that an arc of a great circle minimizes distance.