PTCB Order Entry 5/6

PTCB Order Entry 5/6

12th Grade

33 Qs

quiz-placeholder

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PTCB Order Entry 5/6

PTCB Order Entry 5/6

Assessment

Quiz

Health Sciences

12th Grade

Hard

Created by

Trazie Durden

FREE Resource

33 questions

Show all answers

1.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

If a patient is taking 0.5 g of cephalexin monohydrate t.i.d., the daily dose, in mg, is:

500

1000

1500

2000

Answer explanation

First, determine how much cephalexin monohydrate is required per day by multiplying the amount per dose by the number of doses per day. The abbreviation "t.i.d." (from the Latin ter in die) means three times day.

0.5 g/dose x 3 doses/day = 1.5 g/day

Then, because the question asks for the total daily dose in mg, convert g to mg by moving the decimal point three places to the right or multiplying by 1000:

1.5 g/day x 1000 mg/g = 1500 mg/day

2.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

How many 8 mg tablets will the technician need to prepare ondansetron oral liquid with a concentration of 0.8 mg/mL and final volume of 100 mL?

1

4

8

10

Answer explanation

The first step in solving this problem is to calculate how many mg of ondansetron are needed for this prescription. The concentration needed is 0.8 mg/mL and we need a total of 100 mL. This can be done by multiplication.

0.8 mg/mL × 100 mL = 80 mg

You know now that you need 80 mg total and have 8 mg tablets available to you. To calculate out how many tablets you need, you can use division.

80 mg ÷ 8 mg/tablet = 10 tablets

3.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

What volumes of 40% iodine solution and 90% iodine solution must be combined to make 1500 mL of a 50% solution?

20 mL of 90% solution and 1480 mL of 40% solution

300 mL of 90% solution and 1200 mL of 40% solution

1200 mL of 90% solution and 300 mL of 40% solution

1480 mL of 90% solution and 20 mL of 40% solution

Answer explanation

The first step in solving this problem is to use the alligation method to find out how many parts of the 90% and 40% iodine solution are needed.

90% 10 parts of 90% iodine solution
50%
40% 40 parts of 40% iodine solution

You set up the above calculation by putting the highest concentration on the top (90%), the lowest concentration on the bottom (40%) and your desired concentration in the middle (50%). You then subtract the desired concentration from the higher concentration to find out how many parts of the lower concentration that you need (90% - 50% = 40 parts of 40% iodine solution). Then, you subtract the lower concentration from the desired concentration to find out how many parts of the higher concentration that you need (50% - 40% = 10 parts of 90% iodine solution).

From those calculations, you can determine that there are 50 total parts (10 parts + 40 parts) in the entire 1500 mL of solution. You then can use proportions to calculate how many mL of each of the solutions you will need to measure out to obtain a 50% concentration.

(50 parts/1500 mL) = (10 parts/x mL) x = 300 mL of 90% iodine solution
(50 parts/1500 mL) = (40 parts/x mL) x = 1200 mL of 40% iodine solution

4.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

What amount of a drug, in mL, is required to prepare 2 pints of a 1:1300 solution?

0.73

1.374

728

1374

Answer explanation

In order to solve this question, you first need to understand conversions. One pint is equal to 473 mL, so two pints is equal to 946 mL (473 mL × 2 = 946 mL). The next step is to understand what the ratio strength is telling you. If you need to make a 1:1300 solution, then that means that there is 1 mL of drug in 1300 mL of solution. Using that information, you can calculate how much drug you need to make 946 mL of solution by setting up a proportion and solving for x.

(1 mL/1300 mL) = (x mL/946 mL) x = 0.73 mL

5.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

Which of the following is an example of a medication in unit-of-use packaging?

Lidocaine viscous 2%, 120 mL bottle

Nystatin powder, 30 g bottle

Heparin 100 units/mL, 1 mL vial

Hydrocortisone 2.5% ointment, 30 g tube

Answer explanation

A unit-of-use package is a container/closure system designated to hold a specific quantity of a drug product for a specific use and intended to be used or dispensed to a patient without any modification except for the addition of appropriate labeling, according to the American Society of Health-System Pharmacists (ASHP). This typically excludes packages that contain multiple doses.

6.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

A cefaclor suspension label states, "Add 80 mL of water to yield 100 mL of 250 mg/5 mL." How much total water, in mL, is needed to yield 200 mL of 125 mg/5 mL?

80

100

180

200

Answer explanation

The first step to answer this question is to calculate how many mg of cefaclor will be contained in the 100 mL bottle that has a strength of 250 mg/5 mL. This can be done by setting up a proportion and solving for x:

(250 mg/5 mL) = (x mg/100 mL) x = 5000 mg cefaclor

The next step is to confirm that 200 mL of 125 mg/5 mL contains the same amount of drug. This can be done by setting up a ratio and proportion and solving for x:

(125 mg/5 mL) = (x mg/200 mL) x = 5000 mg cefaclor

Since the amount of drug product is the same, we need to find the powder volume of the suspension in the 250 mg/5 mL concentration. In this case, 80 mL of water is added to the powder volume to yield a total volume of 100 mL. This can be set up as an equation, solving for x:

80 mL water volume + x mL powder volume = 100 mL total volume x = 20 mL powder volume

To reach a total volume of 200 mL using the same amount of drug (same amount of powder volume), the amount of water can be set up in an equation, solving for x:

x mL water volume + 20 mL powder volume = 200 mL total volume x = 180 mL water volume added

7.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

What volume, in mL, of Humulin R U-100 insulin is necessary to withdraw 28 units?

0.028

0.28

2.8

28

Answer explanation

In order to solve this problem, you need to understand that U-100 insulin means that there are 100 units of insulin in 1 mL. Using this conversion figure, we can determine the number of mL required for 28 units of insulin by setting up a proportion and solving for x.

(100 units/mL) = (28 units/x mL) x = 0.28 mL

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