There are several careers likely to have to know a Greatest Possible Error. Either a mathematician or a math teacher would need to know how to figure this out, as it is a complex math problem.
The greatest possible error for a measurement of 512 m typically depends on the precision of the measuring instrument used. If the instrument has a precision of ±1 m, then the greatest possible error would be ±1 m, resulting in a range of 511 m to 513 m. If a different precision level is provided, the greatest possible error would adjust accordingly.
The greatest possible error for a measurement of 5 liters depends on the precision of the measuring instrument used. If, for example, the instrument has a precision of ±0.1 liters, then the greatest possible error would be 0.1 liters, indicating that the true value could range from 4.9 to 5.1 liters. The specific error margin would vary based on the device's calibration and the method of measurement.
The greatest possible error for a measurement of 25 meters typically depends on the precision of the measuring instrument used. If the instrument has a precision of ±0.1 meters, for example, the greatest possible error would be 0.1 meters, meaning the true value could range from 24.9 to 25.1 meters. If the precision is different, the error would adjust accordingly. Always refer to the specific instrument's specifications for accurate error values.
The greatest possible error for a measurement of 1.0 ounce typically depends on the precision of the measuring instrument. If the instrument has a precision of ±0.1 ounce, for example, the greatest possible error would be 0.1 ounce, meaning the true value could range from 0.9 to 1.1 ounces. In general, the error can be expressed as a fraction of the measurement or a fixed value, depending on the context.
If the measurement is to the nearest 10 miles, the greatest possible error would be half of that value. Since the measurement of 350 miles could be as low as 345 miles or as high as 355 miles, the greatest possible error is ±5 miles. This means the actual distance could range from 345 to 355 miles.
Numerical analyst.
The greatest possible error for a measurement of 512 m typically depends on the precision of the measuring instrument used. If the instrument has a precision of ±1 m, then the greatest possible error would be ±1 m, resulting in a range of 511 m to 513 m. If a different precision level is provided, the greatest possible error would adjust accordingly.
The greatest possible error for the measurement 0.991 g would be half of the smallest measurable unit, which is typically 0.001 g for this measurement. Therefore, the greatest possible error would be ±0.0005 g.
The greatest possible error for a measurement of 5 liters depends on the precision of the measuring instrument used. If, for example, the instrument has a precision of ±0.1 liters, then the greatest possible error would be 0.1 liters, indicating that the true value could range from 4.9 to 5.1 liters. The specific error margin would vary based on the device's calibration and the method of measurement.
The greatest possible error for a measurement of 25 meters typically depends on the precision of the measuring instrument used. If the instrument has a precision of ±0.1 meters, for example, the greatest possible error would be 0.1 meters, meaning the true value could range from 24.9 to 25.1 meters. If the precision is different, the error would adjust accordingly. Always refer to the specific instrument's specifications for accurate error values.
The greatest possible error for a measurement of 1.0 ounce typically depends on the precision of the measuring instrument. If the instrument has a precision of ±0.1 ounce, for example, the greatest possible error would be 0.1 ounce, meaning the true value could range from 0.9 to 1.1 ounces. In general, the error can be expressed as a fraction of the measurement or a fixed value, depending on the context.
The greatest possible error in Bruce's measurement of the buckle depends on the precision of the ruler he used. If the ruler has a smallest division of 0.1 centimeters, the greatest possible error would typically be ±0.05 centimeters. Therefore, the actual length of the buckle could range from 3.15 to 3.25 centimeters.
for example you use a beam balance to find the mass of a rock sample for a science lab. you read the scale as 3.8g. what is your greatest possible error? well the rocks mass was measured to the nearest 0.1g, so the greatest possible error is one half of 0.1g he's right but here's the definition: one half of the unit of measurement to which the measure is being rounded. EX. the greatest possible answer of 3g is 1.5g If you have 3 cm, you are measuring to the nearest cm, so the greatest possibel error would be .5 cm.
The greatest possible error for a measurement is typically half of the smallest unit of measurement. In this case, the smallest unit of measurement is 1 foot, so the greatest possible error for a 14-foot measurement would be 0.5 feet. This means that the actual measurement could be as low as 13.5 feet or as high as 14.5 feet.
If the measurement is to the nearest 10 miles, the greatest possible error would be half of that value. Since the measurement of 350 miles could be as low as 345 miles or as high as 355 miles, the greatest possible error is ±5 miles. This means the actual distance could range from 345 to 355 miles.
There is no limit to the error. For example, if someone told you that they had held up a ruler to the sun and measured the width of the sun as 28.9cm, the error would be 1.4 million km!
The greatest possible error in Bruce's measurement of the buckle as 3.2 cm depends on the precision of the ruler used. If the ruler has increments of 0.1 cm, the greatest possible error would typically be ±0.05 cm, meaning the actual length of the buckle could be anywhere between 3.15 cm and 3.25 cm. This range accounts for the smallest unit of measurement and ensures that the measurement is as accurate as possible.