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An excellent example of Harmonic Progression is the Leaning Tower of Lire. In it, uniform blocks are stacked on top of each other to achieve the maximum sideways or lateral distance covered. The blocks are stacked 1/2, 1/4, 1/6, 1/8, 1/10, distance sideways below the original block.
Applications of the harmonic series and its partial sums include Eulers proof that there are infinitely many prime numbers, the analysis of the coupon collectors problem on how many random trials are needed to provide a complete range of responses, the connected components of random graphs, the block-stacking problem
Harmonic Sequence Definition It is an infinite series that never converges to a limit. For example, lets take an arithmetic sequence as 5, 10, 15, 20, 25, with the common difference of 5. Then its harmonic sequence is: 1/5, 1/10, 1/15,1/20,1/25.
Harmonic progression is a sequence of numbers in which reciprocal of each term in the sequence are in arithmetic progression. General form of an HP is as follows: a1​,a+d1​,a+2d1​.
In Mathematical terms, a progression is a number series that follows a specific pattern. Building on this definition, a Harmonic Progression (HP) can be defined as a series of real numbers which is calculated by taking reciprocals of the Arithmetic Progression reciprocals which do not contain 0.
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Example of harmonic progression is 1/2, 1/4, 1/6, If we take the reciprocal of each term of the above HP, the sequence will become 2, 4, 6, . which is an AP with common difference of 2. In order to solve a problem on Harmonic Progression, one should make the corresponding AP series and then solve the problem.
The best-known harmonic sequence, and the one typically meant when the harmonic sequence is mentioned, is 1, 1/2, 1/3, 1/4,, whose corresponding arithmetic sequence is simply the counting numbers 1, 2, 3, 4,.
The motion of a simple pendulum is an example of simple harmonic motion.

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