there are five choices for each position, so 5^3 or 125 numbers.
If repeats are permitted: 2 x 5 x 5 = 50 different odd numbers If repeats are not permitted: 2 x 4 x 3 = 24 different odd numbers
It is already written in numbers.
4,013 is four thousand and thirteen written in numbers.
all rational numbers can be written as fractions. That is the definition of rational numbers.
The first 4 Numbers in Pi are 3.141 Written backwards- 1413 Written backwards with decimal point- 1.413
No. Odd numbers can be written as the sum of consecutive integers, but some multiples of odd numbers are even.
That isn't true.
All multiples of 12 are also multiples of 6 and they all can be written as the sum of nine numbers.
The non zero multiples of a number k are all numbers which can be written as n*k where n is not 0. So ..., -3k, -2k, -1k, 1k, 2k, 3k, ...
Numbers that are divisible by 1024 are multiples of 1024, meaning they can be expressed as 1024 times an integer. In other words, any number that can be written as 1024 x n, where n is an integer, is divisible by 1024. Some examples of numbers divisible by 1024 are 1024, 2048, 3072, and so on.
-- All but one of them are greater than 8 . -- All but one of them are written with more than 1 digit. -- All are multiples of 4 . -- All are multiples of 2 . -- All are even numbers. -- All are positive, real, natural, integers.
Parallelism is the word that describes a type of repetition written in a similar style or manner. The word parallelism is a noun.
If repeats are permitted: 2 x 5 x 5 = 50 different odd numbers If repeats are not permitted: 2 x 4 x 3 = 24 different odd numbers
Multiples of 8 are numbers that can be expressed as 8n, where n is an integer. Perfect squares are numbers that are the result of multiplying an integer by itself, such as 1, 4, 9, 16, etc. To find which multiples of 8 are perfect squares, we need to find the numbers that can be expressed as 8n = m^2, where m is an integer. The only perfect square that is a multiple of 8 is 64, which is 8*8.
Timothy Long has written: 'Repetition and variation in the short stories of Herodotus' -- subject(s): Ancient Rhetoric, Herodotus, Literary style, Repetition (Rhetoric), Technique
M. E. Nelson has written: 'Pets-R-Permitted Hotel, Motel, Kennel & Petsitter Directory' 'Pets-R-Permitted'
Barbara Johnstone has written: 'Repetition in Discourse' 'Discourse Analysis (Introducing Linguistics)' 'Repetition in Arabic discourse' -- subject(s): Arabic language, Repetition (Rhetoric), Style 'The linguistic individual' -- subject(s): Individuality, Language and languages, Linguistics, Self, Sociolinguistics