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| 1.
Which mathematician proved the famous formula e^(i*pi) + 1 = 0? |
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| 2.
Which mathematician had worked with number theory and claimed to have found that x^n + y^n = z^n has no positive integer solutions if n is greater than 2? |
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| 3.
Which mathematician had published "The Elements", and has influenced the study of geometry for around 2000 years? |
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| 4.
Which mathematician had developed the "method of indivisibles" and published "Geometria Indivisibilis"? |
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| 5.
Which mathematician had studied the involute of a circle, and used this knowledge to patent the first pendulum clock? |
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| 6.
Which mathematician, at the age of 18, had found that "the number of primes less than or equal to n tends to infinity as n/(log_e n)", which is an elementary form proof of the Prime Number Theorem? |
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| 7.
Which mathematician had studied binomial coefficients, published a book on it, and had a "triangle" named after him? |
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| 8.
Which mathematician is remembered for his theorem (cos x + i sin x)^n = (cos nx + i sin nx)? |
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| 9.
Which mathematician was the first to factor out (2^67 - 1) using quadratic remainders? |
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| 10.
Which mathematician's most famous work is a formula that can be used to find the area of a triangle with just the lengths of the sides? |
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