In: Nursing
2. If a pharmacy dispenses 3L of X solution packed in 120ml bottles, How many 120ml jars will be needed?
3. For a child weighing 22lbs the dose of Zithromax is 100mg daily for 3 days. If the dispensed bottle contains 0.5gm of Zithromax, how many doses can be served? that jar?
4. A pharmaceutical industry produces 75,000 tablets of a certain drug daily in units of mg. If you use 2,500gm of active ingredient to make them, how many mg is each tablet? (Hint: 1gm = 1000mg)
5. 7.5mg should be dispensed for each dose of a drug. The patient will take it two times a day for 7 days. In the pharmacy for that medicine the tablets available they are 3.75mg. How many tablets will the patient take in each dose? How many tablets are there what to dispense?
1st Answer: Pharmacist has 4gm which is equal to 4000mg.
He has to compose each tablet at 500mg
Therefore tablets he can make with 4000mg that is available is 4000 / 500 = 8 tablets
2nd Answer: Pharmacist has 3L solution.
Converting L to ml ; 3000ml
He has to make jars of 120ml each
So, no. of jars he can make = 3000ml /120ml = 25 jars of X solution can be made.
3rd Answer: The dose of Zithromax is 100mg daily for 3 days, which means we need; 300mg
The dispensed bottle contains 0.5gm which is equivalent to 500mg.
Therefore, as per the above statement, we have enough medicine for 3 days and in addition we have 200mg left which could be used for 2 more days if required.
4th Answer: The pharmaceutical company makes 75,000 tablets in units of mg.
The active ingredient used is 2500gm, converting gm to mg; 2500000mg
Therefore mg per tablet = Total active ingredient in mg / number of tablets to be made
= 2500000 / 75000
=33.3333 or 33 mg per tablet
5th Answer: 7.5mg for each dosage and we need 2 dose per day for 7 days
Therefore 7.5 X2 = 15mg X 7 days = 105mg for 7 day dose
We have the medicine at 3.75mg, so per dose we would require 2 tablets since 3.75 X 2 = 7.5 and per day we would require 4 tablets of 3.75 each to get 15mg per day.
For 7 days, we need 4 tablets (3.75mg) X 7 days = 28 tablets (3.75mg each)