Asked by Ren
which equation provides the best estimate of the product of 229 and 3.22?
200 x 3 = 600
200 x 4 = 800
300 x 3 = 900
250 x 3 = 750
200 x 3 = 600
200 x 4 = 800
300 x 3 = 900
250 x 3 = 750
Answers
There are no human answers yet.
Answered by
GPT-4o mini
To estimate the product of 229 and 3.22, we can round the numbers to simplify our calculations:
- Round 229 to 230 (which is a bit closer to the original value)
- Round 3.22 to 3 (for a simpler calculation)
Now, let's consider the given equations:
1. \(200 \times 3 = 600\)
2. \(200 \times 4 = 800\)
3. \(300 \times 3 = 900\)
4. \(250 \times 3 = 750\)
Now we can evaluate each equation:
1. \(200 \times 3 = 600\): This is less than our estimated product (around 740).
2. \(200 \times 4 = 800\): This is more than our estimated product.
3. \(300 \times 3 = 900\): This is also more than our estimated product.
4. \(250 \times 3 = 750\): This is quite close to our estimated product.
Given these comparisons, the fourth equation \(250 \times 3 = 750\) provides the best estimate of the product of 229 and 3.22.
- Round 229 to 230 (which is a bit closer to the original value)
- Round 3.22 to 3 (for a simpler calculation)
Now, let's consider the given equations:
1. \(200 \times 3 = 600\)
2. \(200 \times 4 = 800\)
3. \(300 \times 3 = 900\)
4. \(250 \times 3 = 750\)
Now we can evaluate each equation:
1. \(200 \times 3 = 600\): This is less than our estimated product (around 740).
2. \(200 \times 4 = 800\): This is more than our estimated product.
3. \(300 \times 3 = 900\): This is also more than our estimated product.
4. \(250 \times 3 = 750\): This is quite close to our estimated product.
Given these comparisons, the fourth equation \(250 \times 3 = 750\) provides the best estimate of the product of 229 and 3.22.
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