Compare the rule of 48 and the rule of 50

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Eric proposes a business transaction to his partners: they will give him $1000 now, and he will pay them back $2300 in one year, and finally they will pay him another $1400 in two years. He says because of compound interest it only looks like they're giving him more, but it's actually a fair deal. Show that there is no solution for the effective yield, and interpret what this means.

Some financial advisers view the golden ratio ? = 1+√ 5 2 ≈ 1.618 as an important number when determining how long to hold onto an investment. I swear I am not kidding, for example: Investopedia. Suppose you want to derive something like the "Rule of 70" but not for doubling time, but rather for the amount of time it takes until your initial investment C in a stock reaches the amount ?C, at which point you should sell. I reiterate that this is absolutely a real thing: Smithsonian Magazine. Compare the "Rule of 48" and the "Rule of 50" as an approximation for this time; when would one be better than the other?

Reference no: EM132651231

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