0
What else can I help you with?
One of two or more whole numbers that are multiplied to get a product?
Multiple
What is A number or a product of numbers and variables with whole-number exponents or a polynomial with one term?
Polynomial
How many whole numbers less than 1000 can be written as the product of 3 consecutive whole numbers?
Oh, dude, that's an easy one. So, you can write any number less than 1000 as the product of 3 consecutive numbers, right? Well, except for the numbers at the beginning and end because they don't have 3 numbers before or after them to multiply with. So, that leaves us with 997 numbers. Easy peasy lemon squeezy.
Is the set of whole numbers closed for division?
No, the result of a division of one whole number into another might be a whole number, but could also be a fraction.
When multiplying whole numbers which will always be the larger number?
When multiplying whole numbers, the larger number is always the one that is being multiplied by a number greater than or equal to one. If both numbers are greater than or equal to one, the product will always be larger than both multiplicands. However, if one of the numbers is zero or one, the product will reflect that (resulting in zero or the other number, respectively). Thus, the larger number in the multiplication is context-dependent based on the values used.
One of two or more whole numbers that are multiplied to get a product?
Multiple
One of two or more whole numbers that are multipled to get a product?
a multiplicand
Is the product of two whole numbers always greater than one?
no
What is the product of the first three whole numbers?
If zero is counted as a whole number, then the first three whole numbers are zero, one and two and the product of ANY series containing zero is ZERO. If, on the other hand, only non-zero numbers are considered, then the series is one, two and three and the product is six.
If student's numbers are always whole numbers could 43 be one?
Yes, it certainly could.
What generalization can you make about factors and products for whole numbers?
A generalization about factors and products for whole numbers is that every whole number greater than one has at least two factors: one and itself. Additionally, the product of two whole numbers is always a whole number, and if both factors are greater than one, their product will also be greater than either factor. This illustrates the foundational relationship between multiplication and the concept of factors in whole numbers.
The product of fifteen consecutive whole numbers is 0 what the greatest possible sum of the whole numbers?
For the product to be zero, one of the numbers must be 0. So the question is to find the maximum sum for fifteen consecutive whole numbers, INCLUDING 0. This is clearly achived by the numbers 0 to 14 (inclusive), whose sum is 105.
What is A number or a product of numbers and variables with whole-number exponents or a polynomial with one term?
Polynomial
If the product of two one-digit whole numbers is 35 what is the sum of the same two numbers?
12 7x5 = 35 7+5 = 12
How many whole numbers less than 1000 can be written as the product of 3 consecutive whole numbers?
Oh, dude, that's an easy one. So, you can write any number less than 1000 as the product of 3 consecutive numbers, right? Well, except for the numbers at the beginning and end because they don't have 3 numbers before or after them to multiply with. So, that leaves us with 997 numbers. Easy peasy lemon squeezy.
Is the set of whole numbers closed for division?
No, the result of a division of one whole number into another might be a whole number, but could also be a fraction.
When multiplying whole numbers which will always be the larger number?
When multiplying whole numbers, the larger number is always the one that is being multiplied by a number greater than or equal to one. If both numbers are greater than or equal to one, the product will always be larger than both multiplicands. However, if one of the numbers is zero or one, the product will reflect that (resulting in zero or the other number, respectively). Thus, the larger number in the multiplication is context-dependent based on the values used.
