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.
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.
Meter.... or more likely millimeters
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.
Divide the calculated or estimated error by the magnitude of the measurement. Take the absolute value of the result, that is, if it is negative, convert to positive. This would make the percent error = | error / measurement |.
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.
If the instrument being used is not calibrated or the instrument contains some error or bugs then reading obtained from such instrument would have some error. Such error arising because of the instruments preceding errors is termed as "Back-action Error".
An error in measuring the radius of the cylinder would result in a greater error in the calculation of density compared to an error in measuring the length. This is because density is proportional to the square of the radius in the formula for the volume of a cylinder (V = πr^2h), so any error in radius measurement would have a squared effect on the final density calculation.
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.
You might measure wrong the second time
You might measure wrong the second time
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.
Then the calculated volume would also be wrong, in proportion to the error in measurement.
Kinetic Energy = 1/2 (mass) (velocity)2Measurement of mass is in error by 3%.Measurement of velocity is in error by 4%.If both are low, then KE is measured as(True KE) x (.97) x (.96)2 = 0.894 TKE = 10.6% low.If both are high, then KE is measured as(True KE) x (1.03) x (1.04)2 = 1.114 TKE = 11.4% high.If one is high and the other low, then the net error is in between these limits.
Most likely during an unkown "command" overflow
Meter.... or more likely millimeters