On day one, there are 100 particles in a laboratory experiment. On day n, where $$n\ge2$$, one out of every n

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On day one, there are 100 particles in a laboratory experiment. On day n, where $n\ge2$ , one out of every n articles produces another particle. If the total number of particles in the laboratory experiment increases to 1000 on day m, then m equals

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Accepted Answer

19. Given, the number of particles on day 1 = 100 On day 2, one out of every 2 articles produces another particle. The number of particles on day 2 will be 100 2 \frac{100}{2} 2 100 ​ , i.e. 50 particles On day 3, one out of every 3 articles produces another particle. The number of particles on day 3 wi

On day one, there are 100 particles in a laboratory experiment. On day n, where n≥2n\ge2n≥2, one out of every n articles produces another particle. If the total number of particles in the laboratory experiment increases to 1000 on day m, then m equals

On day one, there are 100 particles in a laboratory experiment. On day n, where n≥2n\ge2n≥2, one out of every n articles produces another particle. If the total number of particles in the laboratory experiment increases to 1000 on day m, then m equals

On day one, there are 100 particles in a laboratory experiment. On day n, where $n\ge2$ , one out of every n articles produces another particle. If the total number of particles in the laboratory experiment increases to 1000 on day m, then m equals

On day one, there are 100 particles in a laboratory experiment. On day n, where $n\ge2$ , one out of every n articles produces another particle. If the total number of particles in the laboratory experiment increases to 1000 on day m, then m equals