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Is it true that the product of two negative numbers is greater than either factor?

Is it true that the product of two negative numbers is greater than either factor?

The statement that the product of two negative rational numbers is greater than either factor is always true. This is always true as the product of two negative rational numbers will always result in a positive answer.

What is the product of two negative rational number?

always positive
The product of two negative rational numbers is always positive.

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Is it true that the product of two rational numbers is always a rational number?

Answer: The product of two rational numbers can always be written as a rational number. We will use the definition of the rational number to explain the product of two rational numbers. Explanation: Product of two rational numbers = 1/4 × 2/7 = 1/14, which is a rational number.

When both factors are negative the product will always be negative True False?

When you multiply a negative number by a positive number then the product is always negative. When you multiply two negative numbers or two positive numbers then the product is always positive.

Is the product of two positive numbers is greater than the sum of the two numbers?

If you have a set of positive integers (that is, no duplicates are allowed) then the sum is greater than the product if and only if the set is of the form {1,x}. The sum is equal to the product only for singleton sets {x} and the set {1,2,3}.

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Is the difference between two negative numbers is always negative?

Answer: The difference of any two negative integers is a negative integer.

When two negative rational numbers are added we get a?

positive integer
The sum of two negative integers is a positive integer.

What is the product of two rational number is always a?

Sal proves that the sum, or the product, of any two rational numbers will always be a rational number. Created by Sal Khan.

When two negative integers are added we get?

The correct statement is: When two negative integers are added we get a negative integer.

What is true for the product of an even number of negative numbers?

Multiplying an even number of negative numbers gives a positive product.