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0.7 mg of a medication has been ordered. The recommended maximum dosage of the drug is 0.35 mg, and the minimum recommended dosage is 0.175 mg.

Is the dosage ordered within the allowable limits?

Answer :

Final answer:

The prescribed dosage of 0.7 mg exceeds the maximum recommended dosage of 0.35 mg, indicating it is not within the allowable limits, risking overdose.

Explanation:

The question posed involves determining if a prescribed dosage of a medication is within recommended limits.

The key values here are: a prescribed dosage of 0.7 mg, a maximum recommended dosage of 0.35 mg, and a minimum recommended dosage of 0.175 mg.

To assess if the prescribed dosage falls within the allowable limits, we compare it to the stated maximum and minimum dosages.

Clearly, the prescribed dosage of 0.7 mg exceeds the maximum recommended dosage of 0.35 mg.

Therefore, the dosage ordered is not within the allowable limits as it surpasses the maximum recommended dosage, potentially posing a risk of overdose.

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Rewritten by : Barada

The ordered quantity, 0.7 mg, is outside the recommended dosage permissible range.

What is the range?

The range is a statistical measure of dispersion in mathematics, or how widely spaced a given data collection is from smallest to largest. The range in a piece of data is the distinction between the highest and lowest value.

It is given the maximum, and minimum dosage of medicine is 0.35 and 0.175 mg, respectively.

So, permissible range=[0.175,0.35]

0.7 mg of medicine is ordered.

Note that 0.7>0.175.

Also, 0.7>0.35

That means 0.7 does not lie in the permissible range.

So, the ordered quantity, 0.7 mg, is outside the recommended dosage range.

To know more about the range:

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