Physics 1.4 Errors Practice Flashcards

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Flashcards covering the definitions of measurement errors, the categories of systematic and random errors, and the mathematical steps for error estimation including absolute, relative, and percentage errors.

Last updated 7:58 PM on 6/25/26
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15 Terms

1
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Error

A fault which may occur even in the most careful observation, a deviation of measurement from standard value, or an uncertainty in a given measurement.

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Instrumental error (Constant error)

An error caused due to faulty instrument because of faulty construction or faulty calibration, resulting in a constant amount of difference from the true value across all observations.

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Systematic error (Persistent error)

Error caused due to defective setting of instrument, defective adjustment, or unsystematicness of the experimentor, which exists due to known causes.

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Personal error

A systematic error due to restlessness or fault of an observer while taking readings, such as failing to ensure eye sight is exactly perpendicular to the display to remove parallax.

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Error because of external causes

Errors arising due to changes in environmental conditions, such as change in temperature, humidity, or pressure.

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Error due to defect in the system

Error resulting from a defective or imperfect experimental setup, such as improper thermal contact between a thermometer and a metal rod.

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Random errors

Errors caused due to experimental conditions and human limitations, such as voltage fluctuations during electrical experiments or variations in stopwatch timing.

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Methods to minimize errors

Taking large magnitude of the physical quantity to be measured, taking a large number of readings, and using an instrument with a smaller least count.

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Estimation of errors

A process used to minimize error, understand accuracy and precision, calibrate instruments, and determine if a job meets tolerance levels in quality control.

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Corrected reading

The adjustment of a reading based on a constant error, calculated as reading±zero error\text{reading} \pm \text{zero error} where a +ve+ve zero error requires a ve-ve correction.

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Mean (average) reading (xmx_m)

The sum of all corrected readings divided by the total number of readings, also referred to as the most probable value.

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Absolute error (δx\delta x)

The difference between an individual corrected reading and the mean (average) reading, calculated as δx=xcxm\delta x = |x_c - x_m|.

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Average (mean) absolute error (δxavg\delta x_{avg})

The average of all individual absolute errors, calculated as δxavg=δx1+δx2+δx33\delta x_{avg} = \frac{\delta x_1 + \delta x_2 + \delta x_3}{3} in a three-reading set.

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Relative error

The ratio of average absolute error to the mean (average) reading, expressed as δxavgxm\frac{\delta x_{avg}}{x_m}.

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Percentage error

A way of expressing a relative error as a fraction of 100100, calculated as Relative error×100\text{Relative error} \times 100.