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Will the estimate of 537 divided 8 be less than or greater than the actual quotient explain your answer?

67.125


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 for example 121.6 divided by 43.5?

2.7954


How does estimating the quotient help you place the first digot?

Example 617 divided by 6. If you estimate that 600 divided by 6 is 100, you know that the actual answer will have a 1 in the hundreds place.


What is the estimate quotient of 479 divided by 8?

59.875


What do you do next when you estimate 120 and found an actual quotient of 83 and why?

83/120


Estimate 199 over198 plus 35 over 17 indicating if the actual answer is greater than or less the estimate?

199 over 198 estimate = 1 actual answer would be greater than 1 35 over 17 estimate = 1 actual answer would be greater than 1


Describe how to estimate the quotient of 4963 divided by 39?

127.2564


What is the upper bound estimate?

An upper bound estimate is a estimate that is greater than the actual solution.


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 the estimate quotient of 22154 divided by 48?

461.5417


How can you estimate the quotient help you check your answer for reasonableness?

Suppose at some point in your life you wanted to know the answer of 29 divided by 14. If you can estimate in your head that 30 divided by 15 is 2, you would expect the answer to be somewhere around two. Since 14 is a little less than half, you would expect the answer to be a little bit more than two. The actual answer of 29/14 is 2.07.