Let's analyze the information given about the canisters and their flour contents step by step to estimate the total amount of flour.
-
Canister A:
- Capacity: 30 pounds
- Contains 71% of its capacity: \[ 0.71 \times 30 \approx 21 \text{ pounds} \]
-
Canister B:
- Capacity: 45 pounds
- Is 10/16 full: \[ \frac{10}{16} \text{ of } 45 = 0.625 \times 45 \approx 28 \text{ pounds} \]
-
Canister C:
- Capacity: 60 pounds
- Has 8.8 pounds more than half its capacity: \[ \text{Half of 60} = 30 \text{ pounds} \] \[ 30 + 8.8 = 38.8 \text{ pounds} \approx 39 \text{ pounds} \text{ (for estimation)} \]
Now, summing up the approximated amounts:
- Canister A: 21 pounds
- Canister B: 28 pounds
- Canister C: 39 pounds
Total amount of flour: \[ 21 + 28 + 39 \approx 88 \text{ pounds} \]
Now let's analyze each statement:
- The total amount of flour in the three canisters is approximately 55 pounds. - False
- The total amount of flour in the three canisters is approximately 70 pounds. - False
- The baker does not have enough flour for the weekend's planned baking. - False (since 88 pounds is more than 70 pounds)
- The baker's estimate is reasonable. - True (it is reasonable because it is based on proper calculations)
- The baker has enough flour for the weekend's planned baking. - True
- The total amount of flour in the three canisters is approximately 90 pounds. - True (88 pounds rounds to 90)
- The baker's estimate is not reasonable. - False
So, the true statements are:
- The baker's estimate is reasonable.
- The baker has enough flour for the weekend's planned baking.
- The total amount of flour in the three canisters is approximately 90 pounds.