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The zookeeper's percent error in predicting the lion's weight is calculated to be 20% $\boxed {\frac {0.7} {2.8} \times 100}$. This is determined by comparing the expected weight to the actual weight and using a specific formula.
Actual weight = 3.5 pounds, predicted weight = 2.8 pounds $\frac {0.7} {2.8} \times 100$ so, the proportion to find the zookeeper's percent error is Calculate the percent error using the formula
Percent error = (difference / predicted weight) * 100
Percent error = (0.7 / 2.8) * 100 Percent error = 0.25 * 100 = 25%. Round to the nearest percent <p> the question asks for the percent error made by the zookeeper in prediction about the weight of the newborn lion
<br /><br />percent error is a tool used in science to explore the accuracy of the results of experiments. Determine the difference between the actual weight and the predicted weight by subtracting 2.8 from 3.5 00:00 a zookeeper predicted that the weight of a newborn lion would be 2.8 pounds When the zoo's lion gave birth, the newborn weighed 3.5 pounds
What is the zookeeper's percent error
Enter your answer in the box. In this situation, the predicted weight of the lion is 2.8 pounds, and the actual weight of the newborn is 3.5 pounds Let's plug these values into the formula Thus, the zookeeper’s percent error in predicting the weight of the newborn lion is 25%
Therefore, the correct answer is option b. Gauth question a zookeeper predicted that the weight of a newbom lion would be 2.8 pounds When the zoo's lion gave birth, the newbom weigthed 3.5 pounds Round your answer to the nearest whole percent.
To calculate the percent error, you can use the formula
The zookeeper's percent error in predicting the newborn lion's weight is 20% This is calculated using the formula for percent error, comparing the expected and actual weight. To do this, we will divide the difference by the predicted weight and multiply by 100 The proportion for this calculation is
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