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## Get PC error-free in minutes

You may encounter an error indicating how the percentage error is calculated. Well, there are several ways to solve this problem, and we will talk about them shortly. To calculate the relative error, take the measured value times the current value, then divide the total by the exact value to get the relative error. We can then multiply this by 100% to get the error percentage.

Error is the difference between the calculated value and the actual value. The significant error in this percentage can be calculated using the relative error method. Measurement errors are caused by avoidable errors in the measurement device and the limitations of the human eye. Errors come in all sizes, and in some cases we must decide whether the error in our measurement is so large that the measurement unfortunately becomes unusable. The smaller the error, the closer to the real value. Let the United States of America explore the relative error formula with solved examples in the following sections.

## What Is The Relative Error Formula?

The error rate tells us how these inevitable errors affect the results of our tests. The absolute value can sometimes becall the true value, the theoretical value. Most often, the percentage of errors is expressed as an aggressive value. The absolute value associated with the error is divided by the public value and expressed as a percentage. Formula for determining percentage of relative error:

Relative error percentage = (left | dfractext Estimated true value – Valuetext True valueright |times 100)

## Examples Of Relative Error Formula

Example 1. John measured his height and chose 5 feet. However, after carefully measuring his height a second time, he found that the actual height was 4.5 feet. What percentage error did John make when you measured the first solution effort? with the essential error formula.

Error = (left | 4.5-5 right |=0. Split 5)

(dfrac0.54.5=0.1111hspace1cmtext (up to 4 decimal places))

(0.111×100 = 11.2: Harry 11%)

Whenmeasures to obtain a fine for traffic violations for the fact that the police drove through a 60-kilometer zone at a speed of 110 km/h. John claimed that his speedometer read 60 mph, not 70. What could Harry indicate as a percentage error? Solve it using the appropriate formula error.

Math will no longer be a difficult subject, especially now that you understand the concepts through visualizations with Cuemath.

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