101 Math Trivia Questions and Answers Basic Quiz

Math Trivia Questions and Answers are good for enhancing the level of practice for any examination. There’s a wide range of Math Trivia Questions and Answers that are all without the cost and embody totally different topics associated with math similar as percentages, angles, sums, occasions tables, addition, division, and multiplication. A spread of Math Trivia Questions and Answers for kids, youths, teenagers, adults, and colleges to choose from our free Math Trivia Questions and Answers.

The beginnings of mathematical discoveries, as well as historical mathematical nomenclature and methods, are all covered in the history of mathematics. Only a few places have we found written evidence of new mathematical breakthroughs prior to the modern era and the global dissemination of knowledge. The Mesopotamian nations of Sumer, Akkad, and Assyria, closely followed by Ancient Egypt and the Levantine state of Ebla, started employing arithmetic, algebra, and geometry around 3000 BC for taxes, trade, and to study natural patterns, astronomy, and to keep time records and create calendars.

Plimpton 322 (Babylonian, c. 2000–1900 BC), the Rhind Mathematical Papyrus (Egyptian, c. 1800 BC), and the Moscow Mathematical Papyrus are the earliest mathematical manuscripts that have been discovered (Egyptian c. 1890 BC). Following fundamental arithmetic and geometry, the Pythagorean theorem appears to be the most ancient and widely used mathematical concept. All of these works make reference to the so-called Pythagorean triples.

The Pythagoreans, who originated the name “mathematics” from the Greek (mathema), meaning “matter of teaching,” introduced the study of mathematics as a “demonstrative discipline” in the sixth century BC. Greek mathematics considerably improved the techniques (particularly by introducing deductive reasoning and rigorous mathematical reasoning in proofs) and broadened the scope of mathematics. The ancient Romans employed applied mathematics in surveying, structural engineering, mechanical engineering, accountancy, the invention of lunar and solar calendars, and even arts and crafts, despite making essentially no contributions to theoretical mathematics. Early advancements in mathematics came from China, including the introduction of negative integers and a place value system.

1. The dish of a radio telescope is:

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Concave in shape.

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Eight.

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Augustin Cauchy.

4. ‘Lady Luck’ is the title of a popular science book on:

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The theory of probability.

5. Which is the most unreadable mathematical classic?

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Principia Mathematica.

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Joseph Fourier.

7. These two mathematicians founded the theory of probability. Who are they?

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Pierre de Fermat and Blaise Pascal.

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Lancelot Hogben.

9. Someone did a simple mathematical calculation and forwarded a revolutionary biological theory. What was that theory?

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The theory of circulation of blood.

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George Berkeley.

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G.W. Leibniz.

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14. Quality control of products manufactured in an industry is conducted using:

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Statistical techniques.

15. The earth is in the shape of:

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An oblate spheroid.

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Double helix.

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George Gamow.

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1736.

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1478.

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Jagjit Singh.

22. Who wrote the classic “On Growth and Form” a mathematical treatment of natural history?

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D’Arcy Wentworth Thompson.

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Fibonacci.

24. Our measurement of time is based on:

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Sexagesimal number system.

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A.D. 820.

26. This mathematician’s original work on geometry was ignored in his lifetime and was recognized as a masterpiece two centuries later when a handmade copy of his printed work was accidentally discovered among his pupil’s papers. Who was he?

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Girard Desargues.

27.When this book was published, a timorous editor added a note claiming that the author had forwarded the revolutionary theory mentioned in it as a mathematical convenience and not as reality. Which is that book?

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De Revolutionibus Orbium Coelestium.

28. Who wrote the witty and amusing book “A Budget of Paradoxes”?

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Augustus De Morgan.

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Cube.

30. Who wrote the classic entertainer “Mathematical Recreations and Essays”?

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W. W. Rouse Ball.

31. One’s score in an I.Q test is known as ones:

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Intelligence quotient.

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Statistics.

33. The shell of a snail has a shape resembling:

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A logarithmic spiral.

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Oval-shaped.

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Martina Gardner.

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4:3.

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Imre Lakatos.

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Marks.

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Cuboid

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Passport number.

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Parabola.

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Archimedes.

43. Which is the most unreadable mathematical classic?

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Principia Mathematica

44. Who wrote the first systematic text on trigonometry?

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Johannes Peter Müller

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W. Rouse Ball

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Claudius Ptolemy

47. Which book became popular as “The Red Monster” among not only mathematicians but also physicists, engineers, statisticians, etc. as a handy reference?

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The Handbook of Mathematical Functions

48. Which household gadget occasionally operates on a special sequence of number?

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Lock (It is called a ‘combination lock

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Roll number

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Alan Turing.

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1976.

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Calendar

53.Who discovered the oldest document on Mathematics?.

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Alexander Henry Rhind

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Dodecagon.

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to 10th century

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Transport number

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Lancelot Hogben

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Augustin Cournot

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George Berkeley

60. Some staircases are in the form of a:

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Some staircases are in the form of a: Spiral.

61. Who wrote the classic “The Paradoxes of the Infinite”?

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Bernard Bolzano. Bernard Bolzano.

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Circular helix

63. When this book was published, a timorous editor added a note claiming that the author had forwarded the revolutionary theory mentioned in it as a mathematical convenience and not as reality. Which is that book?

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De revolutionibus orbium coelestium.

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65. This book was used as a school textbook in Persia for hundreds of years. Which is that book?

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The Algebra of Omar Khayyam

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Lancelot Hogben

67. Who is the author of “The Fractal Geometry of Nature”, an important contribution to understanding form and complexity in the physical universe?

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Benoit Mandelbrot

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Johannes Muller

69. ‘Lady Luck’ is the title of a popular science book on:

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The theory of probability

70. The oldest journal devoted chiefly to advanced mathematics is:

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Journal de l’École polytechnique

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Twelve.

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Imre Lakatos.

73.Which journal gives up-to-date information on the current world literature in mathematics especially for researchers?

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Mathematical Review.

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Helix.

75. A pencil is often in the form of a:

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Cylinder (Pencils are also in the form of hexagonal and triangular prisms

76. When a snake coils itself, it forms somewhat geometrical pattern. What is it?

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The Spiral of Archimedes

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Archimedes.

78. Which type of fish looks like a pentagram?

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Starfish (Some species have however six arms. They look like a hexagram)

79. Both Rene Descartes and Pierre de Fermat are considered to be the founding father of this subject. What is the subject?

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Analytical Geometry. Analytical Geometry. Analytical Geometry. Analytical Geometry.

80. Who said, “All the effects of nature are only mathematical consequences of a small number of immutable laws”?

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Pierre-Simon Laplace.

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Catenary curves

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83. The population of rabbits follows:

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Fibonacci sequence

84. Who gave the four key laws of electromagnetism in precise mathematical form?

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James Clark Maxwell

85. A tree, a snail, a volcano, the earth, a galaxy, – all are:

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Square-based pyramids

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Fractal.

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Turing machines

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A helix.

89. Which geometrical concept is employed to make maps of the world?

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Mercator’s projection

90. The horns of wild sheep are in the form of a:

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Logarithmic spiral

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Ceres

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93. Which journal gives a piece of up-to-date information on the current world literature in mathematics especially for researchers?

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Mathematical Reviews

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Martina Gardner

95. Who is the author of the classic ‘Men of Mathematics”?

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Eric Temple Bell.

96. This measuring device is often misused. What is it?

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Foot-rule (It is often employed to beat students)

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Cyclical

98.The oldest journal devoted chiefly to advanced mathematics is:

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Journal de l’Ecole polytechnique.

99. Who wrote the first textbook in Differential calculus?

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Guillaume de l’Hôpital

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René Descartes

101. Multiplying which numbers always give you palindromic numbers?

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Multiplying ones, if you multiply 111,111,111 × 111,111,111 you get 12,345,678,987,654,321 - a palindrome number that reads the same forwards or backwards.

The principles for using the Hindu-Arabic number system, which is still in use today, were developed during the period of the first millennium AD in India and were introduced to the West via Islamic mathematics through the work of Muhammad ibn Ms al-Khwrizm. Islamic mathematics, in turn, improved and broadened the knowledge of mathematics that existed in these cultures. The mathematics created by the Maya civilization of Mexico and Central America were contemporaneous with but separate from these traditions because the concept of zero was given a standard symbol in Maya numerals.

From the 12th century onward, several Greek and Arabic writings on mathematics were translated into Latin, which aided in the advancement of mathematics in medieval Europe. Periods of mathematical discovery were frequently followed by ages of stasis from antiquity through the Middle Ages. New mathematical advancements have been developed at an ever-increasing rate since the Renaissance in Italy in the 15th century, interacting with new scientific discoveries. This includes the revolutionary work done by Gottfried Wilhelm Leibniz and Isaac Newton in the 17th century to create infinitesimal calculus.

The ideas of numbers, patterns in nature, quantity, and shape are the foundations of mathematical cognition. These ideas are not exclusive to humans, according to recent research on animal cognition. These ideas would have been commonplace in hunter-gatherer communities. The existence of languages that keep the difference between “one,” “two,” and “many,” but not of numbers bigger than two, lends credence to the theory that the concept of “number” has progressively evolved over time.

The Ishango bone, which was discovered in the eastern Congo near the headwaters of the Nile river, contains a sequence of markings etched in three columns that span the length of the bone. It may be over 20,000 years old. A six-month lunar calendar or a count of the oldest known demonstration of prime number sequences are the two common interpretations of the Ishango bone. According to Peter Rudman, prime numbers were most likely not recognized until before 500 BC, and the notion of prime numbers could only have developed after the concept of division, which dates to approximately 10,000 BC.

No attempt has been made, he adds, to explain why a tally of anything should include prime numbers between 10 and 20, as well as other values that are virtually multiples of 10. According to historian Alexander Marshack, the Ishango bone may have affected subsequent mathematical development in Egypt since, like certain entries on the Ishango bone, Egyptian arithmetic also used multiplication by 2. This claim, however, is debatable.

The predynastic Egyptians of the fifth millennium BC depicted geometric patterns in their artwork. According to some research, the design of megalithic structures in England and Scotland from the third millennium BC includes geometric elements including circles, ellipses, and Pythagorean triples. However, all of the aforementioned claims are debatable, and the earliest known uncontested mathematical writings come from sources in Babylonia and ancient Egypt.