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Examen

Gray Morris's Calculate With Confidence, 2Nd Canadian Edition By Tania N. Killian 2026 Questions Latest 2026 – 2027 Version Solved Questions & Answers

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GRAY MORRIS'S CALCULATE WITH CONFIDENCE, 2ND CANADIAN EDITION BY TANIA N. KILLIAN 2026 QUESTIONS LATEST 2026 – 2027 VERSION SOLVED QUESTIONS & ANSWERS

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Page 1 of 71


GRAY MORRIS'S CALCULATE WITH CONFIDENCE, 2ND
CANADIAN EDITION BY TANIA N. KILLIAN 2026 QUESTIONS
LATEST 2026 – 2027 VERSION SOLVED QUESTIONS &
ANSWERS




EXAM COVERAGE SUMMARY

Based on the textbook structure, this comprehensive exam covers:

Unit One: Math Review

• Fractions (Chapter 1)

• Decimals (Chapter 2)

• Ratio and Proportion (Chapter 3)

• Percentages (Chapter 4)

Unit Two: Systems of Measurement

• Standardizing Measurement Systems (Chapter 5)

• Converting Within and Between Systems (Chapter 6)

• Additional Conversions Useful in Health Care (Chapter 7)

Unit Three: Methods of Administration and Calculation

• Medication Administration (Chapter 8)

• Understanding and Interpreting Medication Orders (Chapter 9)

• Medication Administration Records and Drug Distribution Systems (Chapter 10)

• Reading Medication Labels (Chapter 11)

• Dosage Calculation Using Ratio and Proportion (Chapter 12)

• Dosage Calculation Using the Formula Method (Chapter 13)

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• Dosage Calculation Using Dimensional Analysis (Chapter 14)

Unit Four: Oral and Parenteral Dosage Forms and Insulin Calculations

• Oral Medications (Chapter 15)

• Parenteral Medications (Chapter 16)

• Reconstitution of Solutions (Chapter 17)

• Insulin (Chapter 18)

Unit Five: Intravenous, Heparin, and Critical Care Calculations and Pediatric
Dosage

• Intravenous Solutions and Equipment (Chapter 19)

• Intravenous Calculations (Chapter 20)

• Heparin Calculations (Chapter 21)

• Pediatric and Adult Dosage Calculation Based on Weight (Chapter 22)

• Critical Care Calculations (Chapter 23)



SECTION 1: FRACTIONS (Questions 1-20)

1. A nurse is calculating a medication dose and needs to add the following
fractions: 1/4 + 3/8. What is the correct sum expressed as a fraction in lowest
terms?

• A) 4/12

• B) 5/8

• C) 1/2

• D) 3/4

Answer: B
Rationale: To add fractions, find a common denominator. The least common
denominator for 4 and 8 is 8. Convert 1/4 to 2/8. Then 2/8 + 3/8 = 5/8. This fraction is
already in lowest terms.

2. A physician orders 3/4 of a tablet, but the available tablet is scored into 1/8
increments. How many eighth-pieces should the nurse administer to equal 3/4 of a
tablet?

• A) 4/8

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• B) 6/8

• C) 8/8

• D) 3/8

Answer: B
Rationale: To convert 3/4 to eighths, multiply both numerator and denominator by 2:
3/4 = 6/8. Therefore, the nurse should administer 6 of the 1/8 pieces.

3. A medication order requires the administration of 2/3 of a 15 mL suspension.
How many millilitres should the nurse administer?

• A) 5 mL

• B) 7.5 mL

• C) 10 mL

• D) 12 mL

Answer: C
Rationale: Multiply 2/3 × 15 mL = (2 × 15) ÷ 3 = 30 ÷ 3 = 10 mL.

4. A patient's intake over 8 hours includes 1/2 cup of water, 3/4 cup of juice, and 1/4
cup of broth. What is the total intake in cups expressed as a fraction in lowest
terms?

• A) 1 1/2 cups

• B) 1 1/4 cups

• C) 1 3/4 cups

• D) 2 cups

Answer: A
Rationale: Add the fractions: 1/2 + 3/4 + 1/4 = 2/4 + 3/4 + 1/4 = 6/4 = 3/2 = 1 1/2 cups.

5. A nurse must divide 5/6 of a medication dose equally among 3 patients. What
fraction of the original dose does each patient receive?

• A) 5/18

• B) 15/6

• C) 5/9

• D) 1/3

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Answer: A
Rationale: Divide 5/6 by 3: (5/6) ÷ 3 = 5/6 × 1/3 = 5/18. Each patient receives 5/18 of the
original dose.

6. A medication label indicates that 3/8 of a tablet contains the active ingredient. If
a patient needs 3/4 of the active ingredient, how many tablets should be
administered?

• A) 1 tablet

• B) 1 1/2 tablets

• C) 2 tablets

• D) 2 1/2 tablets

Answer: C
Rationale: Set up the proportion: 3/8 tablet = 3/4 dose. To find tablets needed: (3/4) ÷
(3/8) = 3/4 × 8/3 = 24/12 = 2 tablets.

7. A nurse is calculating the amount of medication remaining in a vial. The vial
originally contained 5/6 of a gram. The nurse administered 1/3 of a gram. How much
remains?

• A) 1/2 g

• B) 2/3 g

• C) 3/4 g

• D) 4/6 g

Answer: A
Rationale: Subtract: 5/6 - 1/3 = 5/6 - 2/6 = 3/6 = 1/2 g.

8. A liquid medication has a concentration of 1/4 mg per mL. How many millilitres
are needed to deliver 3/4 mg?

• A) 1 mL

• B) 2 mL

• C) 3 mL

• D) 4 mL

Answer: C
Rationale: (3/4) ÷ (1/4) = 3/4 × 4/1 = 12/4 = 3 mL.

9. A patient consumes 7/8 of a 240 mL glass of water. How many millilitres were
consumed?

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Subido en
3 de septiembre de 2026
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