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Is the product of 2 numbers always more than the sum of 2 numbers?
Wiki User
∙ 11y ago
no.
Wiki User
∙ 11y ago
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Is the product of two numbers that are less than zero also less than zero?
No. Their product is always greater than 0.
Is the product of tow numbers is greater than either number?
Not always.
When finding the product of two mixed numbers the answer will always be?
Assuming the numbers are positive, the answer will be a mixed number that is greater than the integer parts of the two numbers and smaller than the product of one more than each of the two integer parts. The last part is: ax < ab/c * xy/z < (a+1)*(x+1)
Why the second partial product is always greater than the first partial product when you multiply two numbers?
The assertion in the question is simply not true.
what is the product of all the prime numbers more than 30 but less than 40?
1147
Is the product of two whole numbers always greater than one?
no
Is the product of tow numbers is greater than either number?
Not always.
Is the product of two numbers that are less than zero also less than zero?
No. Their product is always greater than 0.
How can you determine if the least common multiple of 2 numbers is the product of the 2 numbers or less than the product of the 2 numbers?
If the GCF of a given pair of numbers is 1, the LCM will be equal to their product. If the GCF is greater than 1, the LCM will be less than their product. Or, stated another way, if the two numbers have no common prime factors, their LCM will be their product.
Is the product of two positive numbers greater than the sum of the two numbers?
Not always, but most of the time.
Is the product of two numbers is always greater than either number. a math question.?
No. If one of the numbers is 0 it is less; if one of the numbers is 1 it is the same as one of them; otherwise the product is greater than either
When finding the product of two mixed numbers the answer will always be?
Assuming the numbers are positive, the answer will be a mixed number that is greater than the integer parts of the two numbers and smaller than the product of one more than each of the two integer parts. The last part is: ax < ab/c * xy/z < (a+1)*(x+1)
Explain why second partial product is always greater than the first partial priduct when you multiply two 2-digit numbers?
The product of two digit numbers is always greater than either.
When two mixed numbers are greater than 1 are mulitiplied the product will always be?
The product will be greater than 1, when each of the two factors are greater than 1.
When is the product of two negative real numbers always greater than zero?
Whenever you multiply two negative real numbers.
Why the second partial product is always greater than the first partial product when you multiply two numbers?
The assertion in the question is simply not true.
What is a conjecture for multiplying two odd numbers?
One possible conjecture: The product is always an odd number. Another possible conjecture: The product is always greater than either of them. Another possible conjecture: Both odd numbers are always factors of the product. Another possible conjecture: The product is never a multiple of ' 2 '. Another possible conjecture: The product is always a real, rational number. Another possible conjecture: The product is always an integer.
