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Royce Homenick

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Q: Use compatible numbers to estimate the quotient of 3611 divided by 47?
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How does one estimate a quotient using compatible numbers?

The best way to estimate a quotient using compatible numbers is to first understand how compatible numbers work. They are numbers that are close in value to the actual numbers and are easily added, subtracted or divided.


How do you Estimate quotient by using compatible numbers 5391 divided by 77?

70.013


How can i use compatible numbers to estimate the quotient of 925 divided by 29?

31.8966


76.5 divided by 8.8 in compatible numbers to estimate each quotient?

8.6932


How do you estimate quotient using compatible numbers for 566 divided by 81?

6.9877


What are 2 compatible numbers for 308.3 divided by 15?

Oh, dude, like, the compatible numbers for 308.3 divided by 15 would be 300 divided by 15, which is 20, and 8.3 divided by 15, which is approximately 0.55. So, yeah, those are the compatible numbers for that division problem. Cool, right?


What is 179 divided by 9 as estimating quotient from compatible numbers?

19.8889


How can you use compatible numbers to estimate the quotient for 1089 divided by 99?

11


Would you use rounding or compatible numbers to estimate the quotient of 46.8366.404?

50.0000.000


Estimate quotient by using compatible numbers 6 divided by 537?

0.0112


58 divided by 15 write the numbers you would use to estimate the quotient?

3.8667


What do they mean when they say estimate each quotient write the compatible numbers you used?

Suppose you are asked to evaluate a quotient like 923/462. You have several options. You could choose 900 and 500 as compatible numbers for the two given numbers and then your estimated quotient would be 900/500 = 1.8. Or You could choose 920 and 460 as the compatible numbers for them and then your estimated quotient would be 920/460 = 2.0. So the question is essentially, what compatible numbers did you pick and using them, what was the quotient. There is no correct answer to picking compatible numbers. Any estimation is a trade-off between simplicity and accuracy. Incidentally, a more accurate answer is 1.9978 (approx), but even that is not perfect!