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What else can I help you with?
How can estimating be helpful before finding an actual product?
I just read the answer and it doesn't help what so ever
How can finding the product of 5x700 help you check the product of 5x789?
Finding the product of 5x700 provides a benchmark for estimating the product of 5x789. Since 789 is close to 700, you can assume that 5x789 will be slightly more than 5x700. This allows you to quickly check your calculations for 5x789 by comparing it to the known product of 5x700, making it easier to verify accuracy.
Why is it helpful to write a number as a product of prime?
When adding or subtracting fractions with different denominators finding the prime product of each denominator helps in finding the lowest common denominator of the given fractions by their lowest common multiple.
Why is it helpful to write a number as a product of primes?
Because it helps in reducing fractions to their simplest terms and finding the lowest common denominator when adding or subtracting fractions
How can you check your answer in multiplying by estimating?
To check your answer when multiplying by estimating, round the numbers involved to the nearest convenient value. Then, perform the multiplication using these rounded numbers to get an estimated product. Compare this estimate to your original answer; if they are close, your calculation is likely correct. If the estimated product significantly differs from your answer, you may need to recheck your calculations.
How can estimating be helpful before finding the actual product?
It is helpful because when you are finished estimating (for example: multpliying, diving, adding or subtracting) it's like checking your work that's why it can be helpful to estimate before finding the actual product.
How can estimating be helpful before finding an actual product?
I just read the answer and it doesn't help what so ever
How can finding the product of 5x700 help you check the product of 5x789?
Finding the product of 5x700 provides a benchmark for estimating the product of 5x789. Since 789 is close to 700, you can assume that 5x789 will be slightly more than 5x700. This allows you to quickly check your calculations for 5x789 by comparing it to the known product of 5x700, making it easier to verify accuracy.
Why is it helpful to write a number as a product of prime?
When adding or subtracting fractions with different denominators finding the prime product of each denominator helps in finding the lowest common denominator of the given fractions by their lowest common multiple.
How is estimation helpful when finding a product mentally?
Sensible estimates can change the numbers to ones which you can work with more easily mentally.
Why is it helpful to write a number as a product of primes?
Because it helps in reducing fractions to their simplest terms and finding the lowest common denominator when adding or subtracting fractions
How do estimate the product of 68 and 21?
Estimating the product of 68 and 21 . . . It is easy in your head to think that this product would be close to 70 times 20. Again, in your head, you can figure that product to be 1400.
What is 0.67 times 623 estimating the product by using compatible numbers?
It is 0.7*600 = 420
Why is estimating Not as helpful when multiplying very small numbers such as 0.007 and 0.053?
Estimating is not as helpful when multiplying very small numbers because the numbers aare very easy to answer
How does finding the product of 106 help you find the product of 116?
It probably does not.
What is a place decision?
finding out how to get your product to the consumers.
Did you encounter any difficulty in finding the product?
No, I did not.
