A 33 ​% dextrous solution ​( 33 mg per 100 mL of​ solution) is given intravenously. Suppose a total of 1.936 L of the solution is given over a n 11-hour period. Complete parts​ (a) through​ (c) below.

what is the flow rate in units of ml/hr?

​mL/hr ​(Type an integer or decimal rounded to the nearest thousandth as​ needed.)

What is the flow rate in per​ hour?

nothing ​mg/hr ​(Type an integer or decimal rounded to the nearest thousandth as​ needed.)

b. If each mL contains 16 drops​ (the drop factor is expressed as 16 ​gtt/mL), what is the flow rate in units of​ gtt/hr?

nothing ​gtt/hr ​(Type an integer or decimal rounded to the nearest thousandth as​ needed.)

c. During the 11 ​-hour ​period, how much is​ delivered?

nothing mg ​(Type an integer or decimal rounded to the nearest thousandth as​ needed.)

Respuesta :

Answer:

[tex]176\ \text{ml/hr}[/tex]

[tex]58.08\ \text{mL/hr}[/tex]

[tex]11\ \text{gtt/hr}[/tex]

[tex]638.88\ \text{mg}[/tex]

Step-by-step explanation:

33 ​% dextrous solution ​( 33 mg per 100 mL of​ solution)

1.936 L of the solution is given over an 11-hour period

So the flow rate in mL/hr is

[tex]\dfrac{1.936\times 10^3}{11}=176\ \text{ml/hr}[/tex]

The flow rate in ml/hr is [tex]176\ \text{ml/hr}[/tex]

Flow rate of dextrous in mL/hr is

[tex]0.33\times 176=58.08\ \text{mL/hr}[/tex]

The flow rate dextrous in mL/hr is [tex]58.08\ \text{mL/hr}[/tex]

Each mL contains 16 drops​ so flow rate in gtt/h is

[tex]\dfrac{176}{16}=11\ \text{gtt/hr}[/tex]

The flow rate in units of​ gtt/hr is [tex]11\ \text{gtt/hr}[/tex]

The mass of dextrous delivered 11 hours in mg is

[tex]0.33\times 1.936\times 10^3=638.88\ \text{mg}[/tex]

The mass of dextrous delivered 11 hours in mg is [tex]638.88\ \text{mg}[/tex]