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Q: What number divided by 2 3 4 5 or 6 has a remainder of one but 7 has 0 remainders?

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The answer depends on the level of mathematics you are at: from simple remainders left when one number is divided by another to the remainder theorem where is is the division of one polynomial by another.

a wide array of numbers... here is one 52/8 = 6 and remainder 4

23.25

The definition of a factor is a number that divides evenly into another number with no remainder. Since no factor has a remainder, the GCF definitely can't have one.

301 is one such number.

If the remainder is greater than the divisor then you can divide it once more and get one more whole number and then have less remainders.

The possible number of remainders is always one less than the divisor.

16.6

I don't think there is such a number.

The process of multiplication doesn't produce remainders.The process of division does.If you want to divide a 3-digit number by a one-digit numberand get a remainder of 8, try these:107 divided by 9116 divided by 9125 divided by 9134 divided by 9143 divided by 9..Add as many 9s to 107 as you want to, and then divide the result by 9.The remainder will always be 8.

no, remainder is left after division and decimal is any number with a decimal (point) in betweenNo. Remainders are the 'left overs' of an imperfect division of a number. Such as ten divided by three would be three, remainder oneDecimals are the 'fractional' part of a number after the decimal point which would be less than a whole number.A remainder left after division is actually a common fraction. The numerator is the remainder and the denominator is the divisor. Any common fraction can be converted into a decimal fraction by dividing the numerator by the denominator, so remainders can be decimals added to the quotient. As examples, dividing 49 by 14 gives a quotient of 3 and a remainder of 7, which can also be written as 3 7/14 and simplified to 3 1/2 or converted to 3.5. Similarly, 114 divided by 10 gives a quotient of 11 and a remainder of 4, which can also be written 11 4/10 and simplified to 11 2/5 or converted to 11.4

1.125

One possibility is 138.

The possible number of remainders is always one less than the divisor.

One is an odd number, because by definition there is a remainder when one is divided by two. Even numbers have no remainder when divided by two.

Every 2 digit number, when divided by the number one less than it, will result in a remainder of 1.

1726 is one such number.

A 2 digit number divided by a four digit number, such as 2345, will leave the whole 2-digit number as a remainder. It cannot leave a remainder of 1.

4

There are several ways to write remainders. In some case, remainders are simply written within a box in the upper right-hand corner of the equation, although for upper-level math this probably should not be done. One way is to simply abbreviate remainder with an r then write the number remaining beside it such as r 10. Another way to write remainder is in a fraction. Simply take the remainder and place it over the number being divided by: 139/6 (139 "divided by" 6) --> r 1 --> 1/6 (1 is the remainder and 6 is the divisor). As ww.wyzant.com explains, "divisor = denominator" in this form. Similar to the fraction form, remainders can also be written in decimals. An easy way to do this is take the remainder written as a fraction and divide it. In the previous example for instance, 1/6 is 1 "divided by" 6 =/or ~0.167. Some decimals will divide better than other especially if they are multiples/factors of one another. Further explanations at: http://www.wyzant.com/resources/lessons/math/elementary_math/long_division/long_division_with_remainders

3 divided by 2 goes once, remainder one.

3

The remainder.

It is: 14071

An even number is an integer that can be divided by two with no remainder. An odd number is an integer that gives a remainder of one when divided by two. Even numbers are those that can be divided evenly in half with no remainders. Odd numbers are those that can't. Zero is neither even or odd. 1 is odd, 2 is even, 3 is odd, 4 is even and so on. For any even integer n(excluding -1), n+1 is odd.