Math:Resource Preservation: Difference between revisions

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So the number of daggers produced is <math>120 + (120 \times 0.8) + (120 \times 0.8 \times 0.8) + ... + (120 \times 0.8^n)</math> where <math>n</math> is a number as huge as you can imagine.
So the number of daggers produced is <math>120 + (120 \times 0.8) + (120 \times 0.8 \times 0.8) + ... + (120 \times 0.8^n)</math> where <math>n</math> is a number as huge as you can imagine.


If we replace the number <math>120</math> with any other number <math>a</math> and the probability 0.8 with any other probability <math>r</math>, the number of produced daggers would look like this:
If we replace the number <math>120</math> with any other number <math>a</math> and the probability <math>0.8</math> with any other probability <math>r</math>, the number of produced daggers would look like this:


<math>a + (a \times r) + (a \times r \times r) + ... + (a \times r^n)</math>
<math>a + (a \times r) + (a \times r \times r) + ... + (a \times r^n)</math>
764

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