They are Greek words.
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Common multiples and common denominators can be found using the same process. They differ in their function. Common denominators are common multiples that are functioning as denominators.
Common denominators are common multiples that are being used as denominators.
The greatest common factor is the largest of the common factors.
Common denominators are created by finding the common multiples of unlike denominators.
Short answer: There are none. There is neither a greatest common factor nor common factors of a single number, such as 35, because there cannot be any form of common factor without two or more numbers to compare. Common factors are factors that the numbers being compared have in common. The greatest common factor is the largest factor that all the numbers being compared have in common. Thus, since there are not two or more numbers to compare, there are neither common factors nor a greatest common factor. Examples: The common factors of 10 and 35 are 1 and 5; the greatest common factor is 5. The common factors of 21 and 35 are 1 and 7; the greatest common factor is 7. The common factors of 35 and 45 are 1 and 5; the greatest common factor is 5. The common factors of 35 and 49 are 1 and 7; the greatest common factor is 7. The common factors of 35 and 61 are only 1; the greatest common factor is 1.
Theoria - philosophy journal - was created in 1935.
the parts of the theatron is what is inside the theatre. !!! :)
Meaning "place of seeing," the word Theatron originated from Greek and was later translated to theater.
ΘΕΩΡΙΑ (THEORIA)
From θέατρον (theatron) meaning ''(a place) to see (something)''.
From the root thea, we get the word theatre. Theatron literally means, the place to go see.
Theatron
Θέατρο. (theatro)
The English word theatre is derived from the Greek word theatron. A theatre can be used to display films, plays, or concerts.
The Orchestra.
They called it a Theatron because in Greek this means 'Viewing place'. Many things were viewed in the theatron besides plays...such as public meetings and other such spectacles.
Spiros Zeugarides has written: 'Theoria ton ipologiston'