Yes, when a nonzero integer is divided by it's opposite it's value equals -1
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Bn = 37n+1, where n is a positive integer from 1 to infinity, therefore there exists an infinite number of numbers that can be divided into 37 and leave 1 as a remainder
Any nonzero number raised to the power of zero is equal to one (1).By definition.
The product of any nonzero real number and its reciprocal is the number 1. This can be mathematically given as n multiplied by 1/n, where n represents the nonzero real number. The product of these two terms is 1.
No. Any integer is RATIONAL, since it is equivalent to the fraction INTEGER/1. For example, the integer -5 can be written as -5/1.
yes because when a negative and a posative number are in a multiplication or division, the answer will be negative. Example= -5 divided by 5= -1
2
In division by three, possible nonzero remainders are 1 and 2.
A nonzero integer does not have a multiplicative inverse that is also an integer. The multiplicative inverse of an integer ( n ) is ( \frac{1}{n} ), which is only an integer if ( n ) is ( 1 ) or ( -1 ). For all other nonzero integers, the result is a rational number, not an integer. Therefore, only ( 1 ) and ( -1 ) have multiplicative inverses that are integers.
There is none. An integer has to be a number with no decimal places
The set of nonzero integers is not closed under division. This is because dividing one nonzero integer by another can result in a non-integer. For example, ( 1 \div 2 = 0.5 ), which is not an integer. Therefore, the result of the division is not guaranteed to be a member of the set of nonzero integers.
When an integer is divided by 1 same integer number will be the quotient
a negative integer or a fraction (as in 1/integer) or a negative fraction (as in -1/integer).
To evaluate a nonzero number with a negative integer exponent, you can use the rule that states ( a^{-n} = \frac{1}{a^n} ), where ( a ) is the nonzero number and ( n ) is the positive integer. For example, ( 2^{-3} ) can be evaluated as ( \frac{1}{2^3} = \frac{1}{8} ). This method effectively converts the negative exponent into a positive one by taking the reciprocal of the base raised to the corresponding positive exponent.
1 is the least common factor of any set of positive integers because 1 is a factor of all nonzero integers and 1 is the smallest positive integer.
It is an integer which, when divided by 2, leaves a remainder of 1.
The first number must be a nonzero single-digit integer. The exponent must be an integer.