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A television quiz show takes place every day. On day 1 the prize money is 1000 dollar. If this is not won the prize money is increased for day 2. The prize money is increased in a similar way every day until it is won. The television company considered the following two different models for increasing the prize money.

Model 1: Increase the prize money by 1000 dollar each day.
Model 2: Increase the prize money by 10% each day.

On each day that the prize money is not won the television company makes a donation to charity. The amount donated is 5% of the value of the prize on that day. After 40 days the prize money has still not been won. Calculate the total amount donated to charity

a) if Model 1 is used,

b) if Model 2 is used.

پاسخ تشریحی :
نمایش پاسخ

a) 1000, 2000, 3000... or 50, 100, 150...

$\frac{{40}}{{2\left( {1000 + 40000} \right)}}$ or $\frac{{40}}{{2\left( {2000 + 39000} \right)}}$

$ \times 5\% $ of attempt at valid sum

$41000$

b) $1000$, $1000 \times 1.1$, $1000 \times {1.1^2} + ...$ or with $\alpha  = 50$

$\frac{{1000\left( {{{1.1}^{40}} - 1} \right)}}{{1.1 - 1}}$

$22100$

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