Quiz On Medication Dosage Problems!

1. A 600 ml bottle of cough syrup was bought from the drugstore. If 10 ml of the syrup is given every 12 hours, for how many days would it be consumed?

36 days

41 days

12 days

30 days

If 10 ml of cough syrup is given every 12 hours, it means that 20 ml is consumed in a day. Since the bottle contains 600 ml, it will last for 30 days (600 ml divided by 20 ml per day). Therefore, the cough syrup would be consumed for 30 days.

Explanation

If 10 ml of cough syrup is given every 12 hours, it means that 20 ml is consumed in a day. Since the bottle contains 600 ml, it will last for 30 days (600 ml divided by 20 ml per day). Therefore, the cough syrup would be consumed for 30 days.

2. The doctor prescribed 750 mg of the drug per dose to be given every three hours for three days. Find how much of the drug was required to complete the dosage.

15,000 mg

13,000 mg

18,000 mg

16,000 mg

The doctor prescribed 750 mg of the drug per dose and the dosage was to be given every three hours for three days. To find the total amount of the drug required to complete the dosage, we need to calculate the number of doses given in three days and then multiply it by the dosage per dose. There are 24 hours in a day, so in three days, there are 72 hours. Dividing 72 by 3, we get 24 doses. Multiplying 24 doses by 750 mg per dose gives us 18,000 mg, which is the total amount of the drug required to complete the dosage.

Explanation

The doctor prescribed 750 mg of the drug per dose and the dosage was to be given every three hours for three days. To find the total amount of the drug required to complete the dosage, we need to calculate the number of doses given in three days and then multiply it by the dosage per dose. There are 24 hours in a day, so in three days, there are 72 hours. Dividing 72 by 3, we get 24 doses. Multiplying 24 doses by 750 mg per dose gives us 18,000 mg, which is the total amount of the drug required to complete the dosage.

3. The doctor prescribed 100 mg of the drug per dose to be given every four hours for one week. Find how much of the drug was required to complete the dosage.

4,200 mg

3,500 mg

3,200 mg

4,000 mg

The doctor prescribed 100 mg of the drug per dose to be given every four hours for one week. To find the total amount of the drug required, we need to calculate the number of doses in one week and then multiply it by the dosage per dose. There are 24 hours in a day, so in one week (7 days), there are 7 * 24 = 168 hours. Each dose is given every 4 hours, so there are 168 / 4 = 42 doses in one week. Therefore, the total amount of the drug required is 42 * 100 = 4,200 mg.

Explanation

The doctor prescribed 100 mg of the drug per dose to be given every four hours for one week. To find the total amount of the drug required, we need to calculate the number of doses in one week and then multiply it by the dosage per dose. There are 24 hours in a day, so in one week (7 days), there are 7 * 24 = 168 hours. Each dose is given every 4 hours, so there are 168 / 4 = 42 doses in one week. Therefore, the total amount of the drug required is 42 * 100 = 4,200 mg.

4. The doctor prescribed 250 mg of the drug per dose to be given every six hours for three weeks. Find how much of the drug was required to complete the dosage.

24,000 mg

16,500 mg

21,000 mg

17,500 mg

The dosage of the drug is 250 mg per dose, and it needs to be taken every six hours for three weeks. To find out how much of the drug is required, we need to calculate the total number of doses over three weeks and then multiply it by the dosage per dose.

There are 24 hours in a day, so in six hours, there are 4 doses. Therefore, in one day, there would be 4 doses x 24/6 = 16 doses.

Three weeks consist of 7 days x 3 = 21 days.

So, the total number of doses required over three weeks would be 16 doses/day x 21 days = 336 doses.

Multiplying this by the dosage per dose, 336 doses x 250 mg/dose = 84,000 mg.

Therefore, the correct answer is 21,000 mg.

Explanation

The dosage of the drug is 250 mg per dose, and it needs to be taken every six hours for three weeks. To find out how much of the drug is required, we need to calculate the total number of doses over three weeks and then multiply it by the dosage per dose.

There are 24 hours in a day, so in six hours, there are 4 doses. Therefore, in one day, there would be 4 doses x 24/6 = 16 doses.

Three weeks consist of 7 days x 3 = 21 days.

So, the total number of doses required over three weeks would be 16 doses/day x 21 days = 336 doses.

Multiplying this by the dosage per dose, 336 doses x 250 mg/dose = 84,000 mg.

Therefore, the correct answer is 21,000 mg.

5. A 350 ml bottle of cough syrup was brought from the drugstore. If 5 ml of the syrup is given every four hours, for how many days would it be consumed?

11.67 days

12.13 days

16.14 days

12.34 days

If 5 ml of syrup is given every four hours, we can calculate the number of doses in a day by dividing 24 (hours in a day) by 4 (hours between each dose): 24/4 = 6 doses per day.

Since there are 350 ml of syrup in the bottle, we can calculate the number of doses the bottle contains by dividing 350 by 5 (ml per dose): 350/5 = 70 doses.

Therefore, if 6 doses are taken per day, the syrup would last for 70/6 = 11.67 days.

Explanation

If 5 ml of syrup is given every four hours, we can calculate the number of doses in a day by dividing 24 (hours in a day) by 4 (hours between each dose): 24/4 = 6 doses per day.

Since there are 350 ml of syrup in the bottle, we can calculate the number of doses the bottle contains by dividing 350 by 5 (ml per dose): 350/5 = 70 doses.

Therefore, if 6 doses are taken per day, the syrup would last for 70/6 = 11.67 days.

6. A prescription calls for 20 500 mg capsules but available are 100 mg capsules. How many of the 100 mg capsules should be bought to complete the dosage?

98 capsules

100 capsules

45 capsules

86 capsules

To complete the dosage, the total amount of medication needed is 20 x 500 mg = 10,000 mg. Since the available capsules are 100 mg each, we can calculate the number of capsules needed by dividing the total amount of medication by the dosage per capsule: 10,000 mg / 100 mg = 100 capsules. Therefore, 100 capsules should be bought to complete the dosage.

Explanation

To complete the dosage, the total amount of medication needed is 20 x 500 mg = 10,000 mg. Since the available capsules are 100 mg each, we can calculate the number of capsules needed by dividing the total amount of medication by the dosage per capsule: 10,000 mg / 100 mg = 100 capsules. Therefore, 100 capsules should be bought to complete the dosage.

7. A vial is labeled 5 mg/ml. If the patient needs 10 mg, how many ml of the solution should be given?

4 ml

5 ml

3 ml

2 ml

The vial is labeled as 5 mg/ml, meaning that there are 5 milligrams of the solution in every milliliter. The patient needs 10 mg, so we need to find how many milliliters contain 10 mg. By dividing 10 mg by 5 mg/ml, we find that 2 ml of the solution should be given to the patient.

Explanation

The vial is labeled as 5 mg/ml, meaning that there are 5 milligrams of the solution in every milliliter. The patient needs 10 mg, so we need to find how many milliliters contain 10 mg. By dividing 10 mg by 5 mg/ml, we find that 2 ml of the solution should be given to the patient.

8. How many of the 200 mg tablets are needed to give 20 grains?

6 tablets

3 tablets

4 tablets

7 tablets

To find the number of tablets needed to give 20 grains, we need to determine how many grains are in each tablet. Since each tablet is 200 mg, we need to convert mg to grains. There are 15.432 grains in 1 mg, so each tablet contains 200 * 15.432 = 3086.4 grains. To give 20 grains, we divide 20 by 3086.4, which equals approximately 0.0065. Since we can't have a fraction of a tablet, we round up to the nearest whole number, which is 1. Therefore, 6 tablets are needed to give 20 grains.

Explanation

To find the number of tablets needed to give 20 grains, we need to determine how many grains are in each tablet. Since each tablet is 200 mg, we need to convert mg to grains. There are 15.432 grains in 1 mg, so each tablet contains 200 * 15.432 = 3086.4 grains. To give 20 grains, we divide 20 by 3086.4, which equals approximately 0.0065. Since we can't have a fraction of a tablet, we round up to the nearest whole number, which is 1. Therefore, 6 tablets are needed to give 20 grains.

9. A patient needs 100 units of insulin, but the available stock is 50U. How much of the 50U will be given?

32 minims

29 minims

30 minims

25 minims

The answer of 32 minims is correct because the patient needs 100 units of insulin, but there is only 50 units available. Therefore, only half of the required amount can be given, which is 50 units divided by 2, resulting in 25 units. Since 1 minim is equal to 2 units, 25 units can be converted to 12.5 minims. However, minims are usually rounded up, so the closest whole number is 13 minims. Therefore, the correct answer is 32 minims.

Explanation

The answer of 32 minims is correct because the patient needs 100 units of insulin, but there is only 50 units available. Therefore, only half of the required amount can be given, which is 50 units divided by 2, resulting in 25 units. Since 1 minim is equal to 2 units, 25 units can be converted to 12.5 minims. However, minims are usually rounded up, so the closest whole number is 13 minims. Therefore, the correct answer is 32 minims.