Hemisphere
1, 1, 2, 3, 5, 8 ___.
13
How many face does a cube have?
six
What is the sequence of number in which the next term is formed by adding the last two terms called?
Fibonachi sequence
What do you call a diagram used to represent sets?
Venn diagram
What do you call the number when multiplied by itself gives the stated number?
square root
What is a triangle with all three sides of the same length?
Equilateral Triangle
What " N" is the symbol that stands for zero?
nought
What is a triangle that has two equal sides and the angles opposite the equal sides are also equal?
Isosceles triangle
What is the plural of radius?
Radii
What mathematical symbol did math whiz Ferdinand von Lindemann determine to be a transcendental number in 1882?
Pi.
Pi.
What do you call an angle more than 90 degrees and less than 180 degrees?
Obtuse.
Obtuse.
What's the top number of a fraction called?
The numerator.
The numerator.
What Greek math whiz noticed that the morning star and evening star were one and the same, in 530 B.C.?
Pythagoras.
Pythagoras.
What's a polygon with four unequal sides called?
A quadrilateral.
A quadrilateral.
What's a flat image that can be displayed in three dimensions?
A hologram.
A hologram.
What number does "giga" stand for?
One billion.
One billion.
What digit did Arab mathematician al-Khwarizmi give to the West around 800 B/B.?
Zero.
Zero.
What word describes a number system with a base of two?
Binary.
Binary.
How many equal sides does an icosahedron have?
Twenty.
Twenty.
What do mathematicians call a regular polygon with eight sides?
An octagon.
An octagon.
What T-word is defined in geometry as "a straight line that touches a curve but continues on with crossing it"?
Tangent.
Tangent.
What geometrical shape forms the hole that fits and allen wrench?
The hexagon.
The hexagon.
What number is an improper fraction always greater than?
One.
One.
What two letters are both symbols for 1,000?
K and M.
K and M.
What's short for "binary digit"?
Bit.
Bit.
What century did mathematicians first use plus and minus signs?
The sixteenth.
The sixteenth.
What number, a one followed by 100 zeros, was first used by nine-year-old Milton Sirotta in 1940?
Googol.
Googol.
What handy mathematical instrument's days were numbered when the pocket calculator made the scene in the 1970s?
The Slide rule's.
The Slide rule's.
π=3.14159 26535 89793 23846 26433 83279 50288 41971 69399 37510 58209 74944 59230 78164 06286 20899 86280 34825 34211 70679 82148 08651 32823 ...
A sphere has two sides. However, there are one-sided surfaces.
There are shapes of constant width other than the circle. One can even drill square holes.
There are just five regular polyhedra
In a group of 23 people, at least two have the same birthday with the probability greater than 1/2.
Everything you can do with a ruler and a compass you can do with the compass alone.
Among all shapes with the same perimeter a circle has the largest area.
There are curves that fill a plane without holes.
Much as with people, there are irrational, perfect, complex numbers.
As in philosophy, there are transcendental numbers.
Among all shapes with the same perimeter a circle has the largest area.
There are curves that fill a plane without holes.
Much as with people, there are irrational, perfect, complex numbers.
As in philosophy, there are transcendental numbers.
As in the art, there are imaginary and surreal numbers.
A straight line has dimension 1, a plane - 2. Fractals have mostly fractional dimension.
You are wrong if you think Mathematics is not fun.
Math is a very rewarding and useful subject. Most Emagister online degrees and colleges require math courses to graduate. Who is the nerd now?
A straight line has dimension 1, a plane - 2. Fractals have mostly fractional dimension.
You are wrong if you think Mathematics is not fun.
Math is a very rewarding and useful subject. Most Emagister online degrees and colleges require math courses to graduate. Who is the nerd now?
Mathematics studies neighborhoods, groups and free groups, rings, ideals, holes, poles and removable poles, trees, growth ...
Mathematics also studies models, shapes, curves, cardinals, similarity, consistency, completeness, space ...
Among objects of mathematical study are heredity, continuity, jumps, infinity, infinitesimals, paradoxes...
Last but not the least, Mathematics studies stability, projections and values, values are often absolute but may also be extreme, local or global.
Trigonometry aside, Mathematics comprises fields like Game Theory, Braids Theory, Knot Theory and more.
One is morally obligated not to do anything impossible.
References:
Mathematics also studies models, shapes, curves, cardinals, similarity, consistency, completeness, space ...
Among objects of mathematical study are heredity, continuity, jumps, infinity, infinitesimals, paradoxes...
Last but not the least, Mathematics studies stability, projections and values, values are often absolute but may also be extreme, local or global.
Trigonometry aside, Mathematics comprises fields like Game Theory, Braids Theory, Knot Theory and more.
One is morally obligated not to do anything impossible.
References:
