Multiplying a number by an integer results in a product that is a scaled version of the original number. If the integer is positive, the product is greater than or equal to zero, depending on the original number. If the integer is negative, the product will be negative if the original number is positive. This operation maintains the same mathematical properties, such as the distributive property.
Unless the number is zero, or the integer is 1, it is another number.
No, 21 is not a square number. A square number is the result of multiplying an integer by itself, and 21 cannot be expressed as the square of an integer.
yes it can All perfect squares are rational numbers as the definition of a perfect square is a number which is the product of an integer with itself. An integer is a rational number, and multiplying an integer by an integer produces another integer.
Multiplying a positive and negative number will give a negative result. The result is a negative number.
No. A rational number is ANY number that can be represented as one integer over a second integer (which cannot be zero). There is no requirement that the top integer is less than the bottom integer (an improper fraction is still a rational number - all integers are rational numbers as they can be represented as an improper fraction with a 1 as the denominator). Only if both rational numbers are less than 1 will the result of multiplying them together be less than both of them. If one rational number is greater than 1 and the other less than 1, then the result of multiplying them together is greater than the number less than 1 and less than the number greater than 1. If both rational numbers are greater than 1, then the result of multiplying them together is greater than both of them.
Unless the number is zero, or the integer is 1, it is another number.
No, 21 is not a square number. A square number is the result of multiplying an integer by itself, and 21 cannot be expressed as the square of an integer.
A multiple is the result of multiplying a number by an integer. 5: 5, 10, 15, 20
The result of multiplying 1.6 by a certain number is the product of 1.6 and that number.
No, 33 is not a square number. A square number is the result of multiplying an integer by itself. In the case of 33, there is no integer that can be multiplied by itself to equal 33. Square numbers are usually expressed in the form of n^2, where n is an integer.
yes it can All perfect squares are rational numbers as the definition of a perfect square is a number which is the product of an integer with itself. An integer is a rational number, and multiplying an integer by an integer produces another integer.
No. To be a rational number it must be an integer over another integer. π is not an integer, nor can it be made into an integer by multiplying it by another integer, thus one twelfth of π is not a rational number.
Multiplying a positive and negative number will give a negative result. The result is a negative number.
No. A rational number is ANY number that can be represented as one integer over a second integer (which cannot be zero). There is no requirement that the top integer is less than the bottom integer (an improper fraction is still a rational number - all integers are rational numbers as they can be represented as an improper fraction with a 1 as the denominator). Only if both rational numbers are less than 1 will the result of multiplying them together be less than both of them. If one rational number is greater than 1 and the other less than 1, then the result of multiplying them together is greater than the number less than 1 and less than the number greater than 1. If both rational numbers are greater than 1, then the result of multiplying them together is greater than both of them.
The result is their product.
The first three multiples of 5 are 5, 10, and 15. A multiple of a number is the result of multiplying that number by an integer. In this case, the multiples of 5 are obtained by multiplying 5 by 1, 2, and 3, respectively.
because when mulitipling that number your always going to get a greater number because that's just how mulipication worksWhen multiplying two whole numbers the result will always be greater than either number except when multiplying by zero (the result will always be zero), or multiplying by one (the result is always the other number). Although it f obvious to most people, it can be demonstrated as follows:When multiplying a number by 2, the result is twice the number.When multiplying a number by 3, the result is three times the number,even bigger.When multiplying a number by 4, the result is four times the number,even bigger still.The pattern continues. Each time you multiply by a larger number, the result gets even bigger.a