The process of writing a number algrebraic expression as a product?
what is the process of writing a expression as a product? is it Factoring, Quadractic equation, perfect Square trinomial or difference of two squares
The hardest math problem ever solved?
This one. The problem is trying to prove that a infinite number of pairs of prime numbers exist. It has recently been proved as shown by this article on nature.com. This is one of the oldest math problems in history, going clear back to the ancient Greeks.
Who was first credited for matrices?
The Chinese text The Nine Chapters on the Mathematical Art (Jiu Zhang Suan Shu), from between 300 BC and AD 200, is the first example of the use of matrix methods to solve simultaneous equations. (Wikipedia)
Did they use pounds in 1880's?
Yes, the pound has been in use for many centuries as a measure of weight.
How do you convert 0.07 l into oz showing your work?
1 Imperial gallon = 4.54609 litres1 Imperial gallon = 160 fl oz
So 4.54609 litres = 160 fl oz
0.07 litres = 0.07*160/4.54609 = 2.46 fl oz.
How do you find the cicumference of a circle?
pi=3.14 it is really long # but we shorten is to 3.14. 3.14 times the diameter
What are the roles for counting the numbers of significant figures?
ukjkflliulnyeujtrhry yutr ytrye5tu5 tuy5uy wrtrgfhtys rththfh rtyrgdfgrty5 iksaeT G frrtghyytykkddh ft y rtyrryr ..
How do you express numbers in the simplest form?
The simplest depiction of a number system is with a system of dot groupings similar to braille. This is critical to the function of a quantum computer.
What is the pythegorean theorem?
a²+b²=c² The letters a and b represent the two legs of a right triangle and the letter c represents the hypotenuse (longest side, adjacent to right angle). This being said, the two legs squared equal the hypotenuse squared. Finding the square root will give you the hypotenuse length.
People tried for centuries to square the circle What were they trying to do?
-- I give you a circle, a compass, a straight edge, and a pencil.
-- Your job: Construct a square that has the same area as the circle I gave you.
In 1882, it was mathematically proven to be impossible.