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Answer :
To determine which expression has an estimated product of 45, let's evaluate each given expression one by one:
1. Expression: [tex]\( 44.7 \times 2.1 \)[/tex]
- Calculated Product: [tex]\( 93.87 \)[/tex]
2. Expression: [tex]\( 7.5 \times 8.4 \)[/tex]
- Calculated Product: [tex]\( 63.0 \)[/tex]
3. Expression: [tex]\( 8.7 \times 5.28 \)[/tex]
- Calculated Product: [tex]\( 45.936 \)[/tex]
4. Expression: [tex]\( 38.1 \times 7.3 \)[/tex]
- Calculated Product: [tex]\( 278.13 \)[/tex]
From the results, we can see that the product closest to 45 is:
[tex]\[ 8.7 \times 5.28 = 45.936 \][/tex]
Therefore, the expression [tex]\( 8.7 \times 5.28 \)[/tex] has an estimated product of 45.
1. Expression: [tex]\( 44.7 \times 2.1 \)[/tex]
- Calculated Product: [tex]\( 93.87 \)[/tex]
2. Expression: [tex]\( 7.5 \times 8.4 \)[/tex]
- Calculated Product: [tex]\( 63.0 \)[/tex]
3. Expression: [tex]\( 8.7 \times 5.28 \)[/tex]
- Calculated Product: [tex]\( 45.936 \)[/tex]
4. Expression: [tex]\( 38.1 \times 7.3 \)[/tex]
- Calculated Product: [tex]\( 278.13 \)[/tex]
From the results, we can see that the product closest to 45 is:
[tex]\[ 8.7 \times 5.28 = 45.936 \][/tex]
Therefore, the expression [tex]\( 8.7 \times 5.28 \)[/tex] has an estimated product of 45.
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