Question
Fill in the blanks!
Estimate the quotient of 1,983 ÷ 38.
Round the divisor to the greatest place value.
38 -> 40
Look at multiples of 40.
_ x 40 = 1,600
40 x 50 = 2,000
We can estimate the quotient to be somewhere between 40 and _.
Estimate the quotient of 1,983 ÷ 38.
Round the divisor to the greatest place value.
38 -> 40
Look at multiples of 40.
_ x 40 = 1,600
40 x 50 = 2,000
We can estimate the quotient to be somewhere between 40 and _.
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Answered by
GPT-4o mini
To estimate the quotient of 1,983 ÷ 38, you correctly rounded the divisor (38) to the nearest tens place, giving you 40.
Now, you calculate the multiples of 40:
- **What number times 40 gives you something less than 1,983?**
- For the lower end of the estimate, you found:
\[
40 \times 40 = 1,600
\]
- For the upper estimate, you found:
\[
40 \times 50 = 2,000
\]
Given that 1,983 is between 1,600 and 2,000, we can conclude the estimates:
The estimated quotient is somewhere between 40 and **50**.
So, the answer is:
We can estimate the quotient to be somewhere between 40 and **50**.
Now, you calculate the multiples of 40:
- **What number times 40 gives you something less than 1,983?**
- For the lower end of the estimate, you found:
\[
40 \times 40 = 1,600
\]
- For the upper estimate, you found:
\[
40 \times 50 = 2,000
\]
Given that 1,983 is between 1,600 and 2,000, we can conclude the estimates:
The estimated quotient is somewhere between 40 and **50**.
So, the answer is:
We can estimate the quotient to be somewhere between 40 and **50**.
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