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Q: How you could use a number line to determine which of two numbers is greater?

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There is no way to determine the amount of perfect numbers there are. The number could be infinite, but this has yet to be proven. It has also yet to be proven if there are any odd perfect numbers.

there are infinite numbers between these decimals. you could have .51 .511 .5111 .51111 .51928471289347 .5918237498 .59283759823758923 as long as you keep making the number greater. all these numbers are decimals between. 0.5 and 0.6

- There are an infinite number of "counting numbers" that are greater than 70. - There are also an infinite number of "counting number" that are multiples of 10. So.... since you used an "OR" statement, this mean how many number are true for both statements above. That would be: AN INFINITE NUMBER of counting numbers. In fact, if you had said "AND", it still would be an infinite number: 80, 90, 100, ... and so on FOREVER. * * * * * The above answer has interpreted the questions as "two-digit counting numbers greater than 70" OR "a multiple of ten". Apart from the fact that there are not an infinite number of two-digit counting numbers greater than 70, the answer would be correct. But the answer could be interpreted as "two digit counting numbers" that are "greater than 70" OR "a multiple of ten". In that case, the first set is {71, 72, ... 99} and the second is {10, 20, 30, ... 90} with an intersection set consisting of {80 and 90} So there are 29 + 9 - 2 = 36 such number.

This question has no clear answer: Based on the rules of rounding, the actual value of a number rounded to 4.04 could be any value from 4.04500000000... to 4.035000......., while a number rounded to 4.040 could have an actual value between 4.040500000000... to 4.0395000000.... These ranges overlap, so that either of the given numbers can be greater than the other.

It means greater/less than or equal to. For instance x>3 could be any number greater than 3, but not 3. With the underline, it could be any number greater than or including 3.

Related questions

tell how you could use a number line to determine which of two numbers is greater

5 or 10

An unkown number is greater than 456782 but less than 489211 the thousands digits is greater than 4 the ten thousands digit is not 6 or 7 give a range of numbers that the unknown number could be?

There are a number of things you could do to the small number: -- Add positive numbers to it. -- Subtract negative numbers from it. -- Multiply it by numbers greater than ' 1 ' . -- Divide it by numbers less than ' 1 '. -- Raise it to positive powers greater than ' 1 '. Repeat any of these steps until the small number grows to the size you want.

Not enough information.

It is hard to determine a person that has a number tied to their name, unless you know what the numbers stand for. The numbers 123456789 could be an id number for someone in the government or a persons id number in witness protection.

It would have to be an even number greater than one as well.

There is no way to determine the amount of perfect numbers there are. The number could be infinite, but this has yet to be proven. It has also yet to be proven if there are any odd perfect numbers.

Pick three numbers. If the square of the largest number is equal to the sum of the squares of the other two, then the three numbers could represent the sides of a right triangle.

there are infinite numbers between these decimals. you could have .51 .511 .5111 .51111 .51928471289347 .5918237498 .59283759823758923 as long as you keep making the number greater. all these numbers are decimals between. 0.5 and 0.6

yes i think it could

Hyndland, although with number portability it could be anywhere in greater Glasgow.

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