Algebra equation…the minimum normal glucose level for a fasting adult is 70 mg/dl. The maximum normal level is 99 mg/dl. Write an absolute value equation that represents the minimum and maximum normal glucose levels.

Respuesta :

The absolute value equation that represents the minimum and maximum normal glucose levels is |x - 84.5| = 14.5

How to write an absolute value equation that represents the minimum and maximum normal glucose levels?

The given parameters are:

Minimum = 70 mg/dL

Maximum = 99 mg/dL

Calculate the mean using:

Mean = (Minimum + Maximum)/2

This gives

Mean = (70 + 99)/2

Evaluate

Mean = 84.5

Calculate the range using

Range = Maximum -Minimum

This gives

Range = 99 - 70

Evaluate

Range = 29

The absolute value equation that represents the minimum and maximum normal glucose levels is

|x - Mean| = Range/2

So, we have:

|x - 84.5| = 29/2

Evaluate

|x - 84.5| = 14.5

Hence, the absolute value equation that represents the minimum and maximum normal glucose levels is |x - 84.5| = 14.5

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