No, the product of two positive numbers is not always greater than either number. For example, if you take two positive numbers, such as 0.5 and 0.5, their product is 0.25, which is less than both numbers. However, if both numbers are greater than 1, their product will indeed be greater than either number.
No, the product of two negative numbers is always a positive.
Two positive numbers are always positive because the definition of positive numbers includes any number greater than zero. When you add two numbers that are both greater than zero, the sum must also be greater than zero. This is a fundamental property of real numbers, where the operation of addition preserves the positivity of the numbers involved. Thus, the result of adding two positive numbers will always yield another positive number.
Not always.
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If I understand the question correctly, the sum of two positive numbers will *always* yield a positive number. The product of two positive or two negative numbers will always yield a positive number. The division of two positive or two negative numbers will always yield a positive number. There are more examples along this line. I am not sure if this is what you wanted to know.
Not always, but most of the time.
No. A mixed number must be greater than 1, and two numbers that are greater than one that are multiplied together end up being greater that either number by itself.
The product of negative number and a positive number is always a negative. The product of two positive numbers, or two negative numbers, is always a positive.
No, the product of two negative numbers is always a positive.
The product of all those numbers will always be a negative number.
Two positive numbers are always positive because the definition of positive numbers includes any number greater than zero. When you add two numbers that are both greater than zero, the sum must also be greater than zero. This is a fundamental property of real numbers, where the operation of addition preserves the positivity of the numbers involved. Thus, the result of adding two positive numbers will always yield another positive number.
The absolute value of a number is its distance from zero on the number line, so it is always non-negative. When you multiply two nonzero absolute values, you are essentially multiplying two non-negative numbers together. In multiplication, a positive number multiplied by a positive number always results in a positive number, hence the product of two nonzero absolute values is always positive.
No. The product of two opposite numbers is always negative. Negative x positive = negative and Positive x negative = negative
The positive number is always greater.
Positive. The product of even numbers of negative integers is always positive, whereas the product of odd nummbers of negative integers is always negative.
2 of course. Because 2 is positive and -5 is negative and positive numbers are always greater than negative numbers.
A positive number is any number greater than zero. 1 is a positive number, so is 2, 2.5, 3.14159, 11, 11.25 etc 0.5 is a positive number. The product of two positive numbers is the result of multiplying them together. * 2 x 3 = 6 (the product). In this case the product is greater than either number. But... * 0.5 x 0.25 is 0.125. ~In this case the product is actually smaller than either of the two numbers! * Or 0.5 x 10 = 5 . Here the product is greater than 0.5 but smaller than 10. So the answer is ...sometimes!