Mathematicians Flashcards
1
Q
- Who published a treatise on trigonometry which contains the earliest use of our abbreviations:
sin, tan, sec, for sine, tangent and secant?
A. Gregorio de Saint
B. Albert Gerard
C. John Napier
D. Johann Herdde
A
B. Albert Gerard
2
Q
- An 18th century Swiss Mathematician, he introduced the “Law of Large Numbers” in his (The Art of Conjecture). In Statistics, this implies that the larger the sample, the more likely will the sample become representative of the population. Who was he?
A. Girolamo Cardano
B. Jacob Bernoulli
C. Bertrand Russell
D. Stephen Baldwin
A
B. Jacob Bernoulli
3
Q
- He has been described as the greatest “might have been” in the history of Mathematics.
A. Blaise Pascal
B. Bonaventura Cavalier
C. Gaspard Monge
D. Gregorio de Saint
A
A. Blaise Pascal
4
Q
- He invented a method of determining the optical values of a linear function subject to certain constraints. This method is known as linear programming? Who was he?
A. George Canter
B. George Dantzig
C. Bertrand Russel
D. Richard Dedekind
A
B. George Dantzig
5
Q
- He was a 16th century mathematician, who was the first to define that the probability of an event to happen is the quotient of the number of the favorable outcomes and the number of all outcomes. Who was he?
A. Stephen Baldwin
B. Girolamo Cardano
C. Blaise Pascal
D. Richard Dedekind
A
C. Blaise Pascal
6
Q
- The first to discover “zero”.
A. Babylonian C. Egyptian
B. Chinese D. Indian
A
D. Indian
7
Q
- He was mostly remembered for his formula for( cos𝑥 + 𝑖𝑠𝑖𝑛𝑥)𝑛, which was important in the early development of the theory of complex numbers and for predicting the day of his own death.
A. Abraham de Moivre
B. Leonhard Euler
C. Jacob Bernoulli
D. Collin Maclaurin
A
A. Abraham de Moivre
8
Q
- He achieved real fame when he submitted a paper to the Institute solving one of Fermat’s claims on polygonal numbers made to Mersenne. He also wrote the memoir on definite integrals that later became the basis of his theory of complex functions.
A. Evariste Galois
B. Bernhard Riemann
C. Georg Cantor
D. Augustin Cauchy
A
D. Augustin Cauchy
9
Q
- Italian Mathematician during the Renaissance period who was credited for solving one of the outstanding ancient problems of mathematics, cubic equations.
A. Niccolo Tartaglia
B. Scipione del Ferro
C. Gerolamo Cardano
D. Regiiomontanus
A
B. Scipione del Ferro
10
Q
- A Russian Mathematician in the 19th century who would instead develop geometry without Euclid’s fifth postulate and whose achievement exhibits the development of non- Euclidean Geometry.
A. Augustin Cauchy
B. Francois Viete
C. Nikolai Lobachevsky
D. Patnuti Chevyshev
A
C. Nikolai Lobachevsky
11
Q
- A Greek mathematician who remembered for his prime number sieve.
A. Anaxagoras
B. Pythagoras
C. Eratosthenes
D. Thales
A
C. Eratosthenes
12
Q
- He was the mathematician who proposed basic descriptions of a point, a line and shapes. He also discovered that square root of two is an irrational number and that there were infinitely many prime numbers.
A. Anaxagoras
B. Eratosthenes
C. Archimedes
D. Euclid
A
D. Euclid
13
Q
- An 18th century mathematician who enunciated the principles of the Calculus of variations and became a lecturer in the Royal Artillery School at the age of 19.
A. Jean Baptiste Fourier
B. Pierre Simon Laplace
C. Jean D’ Alembert
D. Louis Lagrange
A
D. Louis Lagrange
14
Q
- Known as the father of modern analysis during 19th century who also devised tests for the convergence and contributed to the theory of periodic functions, Abelian functions, elliptic functions, etc.
A. Evariste Galois
B. Johann Dirichlet
C. Johann Carl Gauss
D. Karl Wierstrass
A
D. Karl Wierstrass
15
Q
- He proved his famous “Basis Theorem” as he worked on invariant theory and challenged mathematicians to solve fundamental questions that led to his famous speech “the Problems of Mathematics”.
A. Augustin Cauchy
B. Karl Wierstrass
C. David Hilbert
D. Patnuti Chevyshev
A
C. David Hilbert