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Calculation of Drug Dosages 12th Edition | Nursing Dosage Calculation Practice Questions & NCLEX Prep

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Calculation of Drug Dosages: A Work Text, 12th Edition by Sheila J. Ogden and Linda Fluharty is supported by this independently authored educational study resource featuring original dosage-calculation practice questions, answers, calculation steps, rationales, and clinical medication-safety applications. It is designed for nursing students who want focused practice with nursing dosage calculations, medication calculations, nursing math, and dosage-calculation problems. WHAT THIS RESOURCE COVERS Practice is centered on core dosage-calculation and medication-mathematics skills, including: Dosage calculations Nursing math Medication calculations Dimensional analysis Formula method Ratio and proportion Metric conversions Oral medication calculations Injectable medication calculations IV calculations Infusion rates Reconstitution Weight-based dosing Pediatric dosage calculations Safe dosage ranges Medication safety NCLEX-style practice Clinical calculation problems WHAT STUDENTS GET The resource provides: Original practice questions Correct answers Step-by-step calculation work Detailed rationales Calculation-method practice Medication-safety applications Clinical calculation practice NCLEX-style practice These materials are designed to help nursing students strengthen calculation accuracy, medication mathematics, unit conversion, dosage verification, clinical application, medication safety, and recognition of calculation errors. WHO THIS RESOURCE IS FOR This study resource is suitable for: Nursing students RN students PN/LPN students Students preparing for dosage-calculation examinations Students reviewing medication mathematics Students practicing NCLEX-style medication calculations INDEPENDENT RESOURCE NOTICE This is an independently authored educational study resource containing original practice material. It is not an official publisher test bank, instructor resource, or material affiliated with the textbook publisher or authors. Use this resource for structured practice, calculation review, and exam preparation alongside your course materials and required textbook.

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CALCULATION OF DRUG DOSAGES: A WORK TEXT
12TH EDITION
AUTHOR(S)SHEILA J. OGDEN; LINDA FLUHARTY



CHAPTER 1: FRACTIONS PRETEST

CALCULATION OF DRUG DOSAGES — 12TH EDITION

20 ORIGINAL DOSAGE-CALCULATION PRACTICE QUESTIONS



QUESTION 1

Category: [Basic Mathematics]
Difficulty: Foundational

Question:

A nursing student is reviewing fractions before beginning medication-calculation
problems. Which fraction is equivalent to 3/4?

A. 6/12
B. 9/12
C. 12/20
D. 15/24

Correct Answer: B. 9/12

Calculation / Reasoning:

Multiply both numerator and denominator by the same number:

3/4 × 3/3 = 9/12

Because multiplying both parts of a fraction by the same nonzero number preserves its
value, 9/12 is equivalent to 3/4.

Rationale:



1

,Equivalent fractions represent the same quantity even though they have different
numerators and denominators. Multiplying both numerator and denominator of 3/4 by 3
produces 9/12. Option A equals 1/2, option C equals 3/5, and option D equals 5/8.
Recognizing equivalent fractions is important because dosage calculations frequently
require fractions to be converted into forms that can be compared or combined.

Why the other options are incorrect:

A. 6/12 simplifies to 1/2.
B. Correct. 9/12 simplifies to 3/4.
C. 12/20 simplifies to 3/5.
D. 15/24 simplifies to 5/8.

Clinical Focus:
Equivalent fractions may look different but represent the same quantity.



QUESTION 2

Category: [Conversions]
Difficulty: Foundational

Question:

A medication-calculation worksheet contains the fraction 8/12. Which is the fraction in
lowest terms?

A. 2/3
B. 3/4
C. 4/6
D. 6/9

Correct Answer: A. 2/3

Calculation / Reasoning:

The greatest common factor of 8 and 12 is 4.

8÷4=2
12 ÷ 4 = 3

Therefore:

8/12 = 2/3

Rationale:


2

,A fraction is in lowest terms when the numerator and denominator have no common
factor other than 1. Dividing both 8 and 12 by their greatest common factor, 4, gives 2/3.
Although 4/6 and 6/9 are also equivalent to 2/3, they are not fully reduced.

Why the other options are incorrect:

A. Correct; 8/12 reduces to 2/3.
B. 3/4 is not equivalent to 8/12.
C. 4/6 is equivalent to 8/12 but is not in lowest terms.
D. 6/9 is equivalent to 8/12 but is not in lowest terms.

Clinical Focus:
Reduce fractions completely when the calculation requires a simplified result.



QUESTION 3

Category: [Basic Mathematics]
Difficulty: Foundational

Question:

Which fraction is the largest?

A. 1/2
B. 3/8
C. 5/8
D. 7/16

Correct Answer: C. 5/8

Calculation / Reasoning:

Convert the fractions to a common denominator of 16:

1/2 = 8/16
3/8 = 6/16
5/8 = 10/16
7/16 = 7/16

The largest numerator is 10.

Therefore, 5/8 is the largest fraction.

Rationale:



3

, Fractions should be converted to a common denominator when their relative sizes are
not immediately obvious. Once all fractions have denominator 16, comparison is
straightforward. The values are 8/16, 6/16, 10/16, and 7/16. Therefore, 5/8 represents
the greatest amount.

Why the other options are incorrect:

A. 1/2 = 8/16, which is less than 10/16.
B. 3/8 = 6/16, which is less than 10/16.
C. Correct; 5/8 = 10/16.
D. 7/16 is less than 10/16.

Clinical Focus:
Accurately comparing fractions can prevent selecting an incorrect medication amount.



QUESTION 4

Category: [Basic Mathematics]
Difficulty: Moderate

Question:

A student needs to calculate:

2/3 + 1/6

What is the correct answer?

A. 3/9
B. 1/2
C. 5/6
D. 3/6

Correct Answer: C. 5/6

Calculation / Reasoning:

Find a common denominator:

2/3 = 4/6

Then:

4/6 + 1/6 = 5/6

Rationale:


4

Connected book
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Sheila J. Ogden, Linda Fluharty Calculation of Drug Dosages
Publisher: Unknown ISBN: 9780323826228 Edition: Unknown

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