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[Music] hello everyone what is the shortest distance between two points in a three-dimensional space this is the solution of one more problem of classical mechanics by goldstein we need to prove that the shortest distance between two points in space is a straight line well the element of length in the three-dimensional space ds is equal to the square root of dx squared plus dy squared plus dz squared and the total length of any curve going between points one and two is the line integral of this element of length ds and let's call that i well we will use the differential element of length ds inside this integral but first let's multiply this equation by dt over dt where t is a new variable it's a parameter related to parametric equations for x y and z as we will demonstrate soon well the term dt in the denominator inside the square root will be dt squared so we have dx dt squared plus dydt squared plus dz dt squared where t is a parameter well the condition that

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