Pediatric Dosage Calculations (Mg/Kg)

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NCLEX-RN › Pediatric Dosage Calculations (Mg/Kg)

Questions 1 - 10
1

A 5-year-old preschooler weighs 22 kg and is in the clinic with an asthma exacerbation triggered by a viral infection. Assessment: respiratory rate 32/min, oxygen saturation 92% on room air, wheezing throughout; the child needs simple explanations and reassurance. The provider orders albuterol $0.1\ \text{mg/kg}$ via nebulizer once. Calculate the appropriate dose for the client.

1.2 mg

2.2 mg

22 mg

0.22 mg

Explanation

This question tests pediatric dosage calculations and clinical judgment in medication administration. Accurate weight-based dosage calculations are crucial in pediatrics because preschoolers with asthma need exact dosing to alleviate wheezing effectively. The correct answer of 2.2 mg reflects the proper calculation by multiplying 22 kg by 0.1 mg/kg, yielding 2.2 mg. Distractors include 0.22 mg from decimal error, 22 mg from ignoring decimal, and 1.2 mg from wrong weight. The calculation principle requires attention to small units. Double-checking math in pediatrics is important for respiratory stability. A transferable strategy is to confirm weight and order prior to calculating.

2

An 11-year-old school-age child weighs 40 kg and presents with an asthma flare after running in gym class. Assessment: respiratory rate 28/min, oxygen saturation 94% on room air, expiratory wheezes; the child is able to follow instructions for the nebulizer. The provider orders albuterol $0.05\ \text{mg/kg}$ via nebulizer once. How much medication should be given based on the order of $\text{mg/kg}$?

4 mg

2 mg

20 mg

0.2 mg

Explanation

This question tests pediatric dosage calculations and clinical judgment in medication administration. Accurate weight-based dosage calculations are crucial in pediatrics because errors in bronchodilators can prolong asthma flares in active children. The correct answer of 2 mg reflects the proper calculation by multiplying 40 kg by 0.05 mg/kg, resulting in 2 mg. Distractors include 0.2 mg from decimal error, 20 mg from ignoring decimal, and 4 mg from doubling the order. The calculation principle emphasizes precision with small decimals. Double-checking math in pediatrics is important for prompt symptom resolution. A transferable strategy is to confirm weight and order details beforehand.

3

A 5-year-old preschooler weighs 18 kg and has a fever with headache. Vital signs: temperature 39.0°C, heart rate 122/min, respiratory rate 22/min; the child is sleepy but arousable and tolerating oral fluids. The provider orders acetaminophen $10\ \text{mg/kg}$ by mouth now. Calculate the appropriate dose for the client.

18 mg

90 mg

180 mg

1,800 mg

Explanation

This question tests pediatric dosage calculations and clinical judgment in medication administration. Accurate weight-based dosage calculations are crucial in pediatrics because preschoolers' developing systems are sensitive to antipyretics, and errors can cause liver strain. The correct answer of 180 mg reflects the proper calculation by multiplying 18 kg by 10 mg/kg, resulting in 180 mg. Distractors include 18 mg from decimal error, 90 mg from halving, and 1,800 mg from adding a zero. The calculation principle involves straightforward weight times mg/kg multiplication. Double-checking math in pediatrics is important to avoid overdosing that could lead to serious complications. A transferable strategy is to always double-verify weight and order before calculation.

4

A 7-month-old infant weighs 7.8 kg and has dehydration from diarrhea. Assessment: dry mucous membranes, decreased urine output, capillary refill 3 seconds, alert but fussy; caregiver reports the infant took only 100 mL oral fluids in the last 5 hours. The provider orders oral rehydration solution $50\ \text{mL/kg}$ over 4 hours. How much fluid should be given over 4 hours?

195 mL

390 mL

39 mL

780 mL

Explanation

This question tests pediatric dosage calculations and clinical judgment in medication administration. Accurate weight-based dosage calculations are crucial in pediatrics because infants with diarrhea can quickly become critically ill from fluid miscalculations. The correct answer of 390 mL reflects the proper calculation by multiplying 7.8 kg by 50 mL/kg, resulting in 390 mL over 4 hours. Distractors include 195 mL from halving, 780 mL from doubling, and 39 mL from decimal error. The calculation principle is direct weight times mL/kg. Double-checking math in pediatrics is important to restore hydration safely. A transferable strategy is to verify weight and order before calculation, and track intake.

5

A 12-year-old adolescent weighs 42 kg and is diagnosed with impetigo on the face. Assessment: honey-colored crusted lesions, mild itching, temperature 37.6°C; the adolescent is self-conscious about appearance and prefers straightforward teaching. The provider orders cephalexin $20\ \text{mg/kg/day}$ by mouth divided into 4 equal doses. How much medication should be given per dose?

2,100 mg per dose

210 mg per dose

52.5 mg per dose

840 mg per dose

Explanation

This question tests pediatric dosage calculations and clinical judgment in medication administration. Accurate weight-based dosage calculations are crucial in pediatrics because adolescents with skin infections need proper antibiotic dosing to address self-consciousness. The correct answer of 210 mg per dose reflects the proper calculation by multiplying 42 kg by 20 mg/kg for 840 mg daily, then dividing by 4 doses. Distractors include 52.5 mg from dividing by 16, 840 mg from daily total, and 2,100 mg from using 50 mg/kg. The calculation principle calculates daily then divides by frequency. Double-checking math in pediatrics is important for treatment success. A transferable strategy is to confirm weight, dose, and divisions before calculating.

6

A 7-year-old school-age child (weight 28 kg) presents with an acute asthma exacerbation after playing outside. Assessment: respiratory rate 34/min, oxygen saturation 91% on room air, wheezing with retractions, anxious but cooperative. The provider orders albuterol $0.15\ \text{mg/kg}$ via nebulizer once. Calculate the appropriate dose of albuterol for the client.

4.2 mg

0.42 mg

2.8 mg

42 mg

Explanation

This question tests pediatric dosage calculations and clinical judgment in medication administration. Accurate weight-based dosage calculations are crucial in pediatrics because children have varying metabolic rates and organ maturity, increasing the risk of toxicity or subtherapeutic effects from errors. The correct answer of 4.2 mg reflects the proper calculation by multiplying the child's weight of 28 kg by the ordered dose of 0.15 mg/kg, yielding 4.2 mg. Distractors include 0.42 mg from misplaced decimal, 42 mg from ignoring the decimal in the order, and 2.8 mg from using 0.1 mg/kg instead. The calculation principle involves precise multiplication of weight in kg by the mg/kg order, considering decimals carefully. Double-checking math in pediatrics is important to avoid errors that could exacerbate conditions like asthma exacerbations. A transferable strategy is to verify weight and order before calculating, and use dimensional analysis for confirmation.

7

A 9-month-old infant weighs 9.0 kg with moderate dehydration. Assessment: dry mucous membranes, decreased tears, capillary refill 3 seconds, heart rate 158/min; caregiver reports only 80 mL oral intake in the last 4 hours. The provider orders oral rehydration solution $75\ \text{mL/kg}$ over 4 hours. How much fluid should be given over 4 hours?

67.5 mL

675 mL

900 mL

6,750 mL

Explanation

This question tests pediatric dosage calculations and clinical judgment in medication administration. Accurate weight-based dosage calculations are crucial in pediatrics because moderate dehydration in infants demands exact fluid volumes for recovery. The correct answer of 675 mL reflects the proper calculation by multiplying 9 kg by 75 mL/kg, yielding 675 mL over 4 hours. Distractors include 67.5 mL from decimal error, 900 mL from wrong weight, and 6,750 mL from adding a zero. The calculation principle is weight times mL/kg. Double-checking math in pediatrics is important to prevent complications. A transferable strategy is to verify weight and order before calculation.

8

A 15-year-old adolescent (weight 54 kg) is diagnosed with cellulitis of the lower leg. Assessment: temperature 38.3°C, heart rate 104/min, localized redness and warmth, pain rated 6/10; the teen is concerned about missing school. The provider orders cephalexin $25\ \text{mg/kg/day}$ by mouth divided into 2 equal doses. Based on the client's weight, how many mg should be administered per dose?

675 mg per dose

2,700 mg per dose

1,350 mg per dose

135 mg per dose

Explanation

This question tests pediatric dosage calculations and clinical judgment in medication administration. Accurate weight-based dosage calculations are crucial in pediatrics because adolescents' body compositions vary, and errors can delay recovery from infections like cellulitis. The correct answer of 675 mg per dose reflects the proper calculation by multiplying 54 kg by 25 mg/kg for 1,350 mg daily, then dividing by 2 doses. Distractors include 1,350 mg from giving the full daily dose at once, 135 mg from decimal error, and 2,700 mg from doubling the daily amount. The calculation principle involves first finding the daily total via weight times mg/kg/day, then dividing by the number of doses. Double-checking math in pediatrics is important to prevent antibiotic resistance or toxicity from overdosing. A transferable strategy is to verify weight, order, and dosing frequency before calculating, and check against standard references.

9

A 8-year-old school-age child weighs 26 kg and has fever with body aches. Vital signs: temperature 39.4°C, heart rate 124/min, respiratory rate 22/min; the child is alert and can swallow tablets with coaching. The provider orders acetaminophen $12.5\ \text{mg/kg}$ by mouth now. Based on the client's weight, how many mg should be administered?

260 mg

325 mg

2,600 mg

32.5 mg

Explanation

This question tests pediatric dosage calculations and clinical judgment in medication administration. Accurate weight-based dosage calculations are crucial in pediatrics because school-age children with fever need appropriate antipyretic dosing for comfort. The correct answer of 325 mg reflects the proper calculation by multiplying 26 kg by 12.5 mg/kg, yielding 325 mg. Distractors include 32.5 mg from decimal error, 2,600 mg from multiplying by 100, and 260 mg from using 10 mg/kg. The calculation principle handles decimals in multiplication. Double-checking math in pediatrics is important to avoid hepatotoxicity. A transferable strategy is to verify weight and order before calculation.

10

A 9-year-old school-age child weighs 32 kg and arrives to the emergency department with wheezing after exposure to a cat. Assessment: respiratory rate 30/min, oxygen saturation 93% on room air, prolonged expiration; the child can speak in short sentences. The provider orders albuterol $0.1\ \text{mg/kg}$ via nebulizer once. Based on the client's weight, how many mg should be administered?

0.32 mg

3.2 mg

2.3 mg

32 mg

Explanation

This question tests pediatric dosage calculations and clinical judgment in medication administration. Accurate weight-based dosage calculations are crucial in pediatrics because school-age children may have variable responses to bronchodilators, and errors can worsen respiratory distress. The correct answer of 3.2 mg reflects the proper calculation by multiplying 32 kg by 0.1 mg/kg, yielding 3.2 mg. Distractors include 0.32 mg from decimal error, 32 mg from ignoring the decimal, and 2.3 mg from using a different weight or order. The calculation principle involves careful multiplication with attention to decimals in mg/kg. Double-checking math in pediatrics is important to ensure effective symptom relief without side effects like tachycardia. A transferable strategy is to verify weight and order before calculating, and use a calculator for precision.

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