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Nursing & Med-Math · Med-math

Infusion Time

How long the bag will take to run — and the clock time it finishes.

mL
What is left in the bag.
mL/hr
The rate the pump is running at.
24-hour clock, e.g. 08:00.
Infusion time
8 h 0 min

1000 mL at 125 mL/hr runs for 8 hours.

Expected completion
16:00

Same day, on a 24-hour clock.

Divide the volume left in the bag by the rate the pump is running at. A 1000 mL bag at 125 mL/hr takes 1000 ÷ 125 = 8 hours. Started at 08:00, it finishes at 16:00. Multiply any decimal part of an hour by 60 to get the minutes.

The reverse of a flow-rate calculation

Setting up an infusion asks “what rate delivers this volume in this time?”. Handing over or planning your round asks the opposite: “at this rate, when will the bag be empty?”. Both use the same relationship between volume, rate, and time — only the unknown moves.

Knowing the finish time matters for practical reasons: when the next bag needs to be ready, whether the line will run dry during a break, and whether the infusion will still be running at handover. It is also how you check that a bag hung earlier is running at the rate it should be.

Turning the decimal into minutes

Dividing rarely gives a whole number of hours. 700 mL at 150 mL/hr is 4.667 hours, and 0.667 of an hour is 0.667 × 60 = 40 minutes, so the run time is 4 hours 40 minutes. Reading “4.67 hours” as 4 hours 67 minutes is a common slip and pushes the finish time out by nearly half an hour.

Time in hours = Volume remaining in mL ÷ Rate in mL/hr Minutes = (decimal part of the hours) × 60

Add the run time to the start time to get the completion time. If the total crosses midnight, the finish falls on the following day.

Worked example: 1000 mL at 125 mL/hr from 08:00

Divide, split the decimal, then add to the clock:

  1. 1
    Read the volume left in the bag. The bag holds 1000 mL and is full.
  2. 2
    Read the rate from the pump. The pump shows 125 mL/hr.
  3. 3
    Divide volume by rate. 1000 mL ÷ 125 mL/hr = 8 hours exactly.
  4. 4
    Convert any decimal part to minutes. There is none here. For 4.667 hours you would take 0.667 × 60 = 40 minutes.
  5. 5
    Add the run time to the start time. 08:00 + 8 hours = 16:00. Document the expected completion time.

Run time for common volumes and rates

Volume divided by rate, shown as hours and minutes.

VolumeRateRun time
1000 mL125 mL/hr8 h 0 min
1000 mL100 mL/hr10 h 0 min
1000 mL80 mL/hr12 h 30 min
700 mL150 mL/hr4 h 40 min
500 mL75 mL/hr6 h 40 min
250 mL100 mL/hr2 h 30 min
100 mL200 mL/hr0 h 30 min

Why the real finish time drifts

A calculated completion time assumes the rate never changes. In practice infusions are paused for medication, for the patient to mobilise, or by an occlusion alarm, and every pause pushes the finish later. A gravity line drifts even without interruption because flow depends on bag height and patient position.

Treat the result as a planning figure and re-check the volume remaining at each round. If a bag is well behind the predicted time, that is worth investigating — a partially occluded line or a rate that was reset can both hide behind a bag that is simply “running slow”.

This tool is a study aid for practising calculations. Infusion monitoring and documentation must follow the prescription and local policy.

How do I convert a decimal hour into minutes?
Multiply the part after the decimal point by 60. In 4.667 hours the 0.667 becomes 0.667 × 60 = 40 minutes, giving 4 hours 40 minutes. Reading it as 67 minutes is a common and costly slip.
What if the infusion finishes after midnight?
The clock wraps around, so a 6-hour infusion started at 21:00 finishes at 03:00 the next day. Record the date as well as the time so the handover is unambiguous.
Does this work for a gravity drip?
Yes, provided you know the flow in millilitres per hour. If you only have a drops-per-minute count, convert it first — drops per minute divided by the drop factor, then multiplied by 60, gives mL/hr.
Why is my bag not finishing when predicted?
The calculation assumes an uninterrupted rate. Pauses for other medication, occlusion alarms, patient movement, and gravity drift all extend the real time. A bag far behind schedule is worth investigating rather than accepting.
Should I use the volume in the bag or the volume left?
Use what is actually left if you are predicting a finish time mid-infusion. Using the original bag volume on a half-run bag will overstate the remaining time considerably.
How does this relate to the flow rate calculation?
They are the same relationship with a different unknown. Flow rate asks for volume divided by time; infusion time asks for volume divided by rate. Either one can be used to check the other.