QUESTION IMAGE
Question
an adult patient has come into the burn unit during your shift. you take an inventory of the location of their burns in the chart below.
| part of body | burned? (1 = yes, 0 = no) |
|---|---|
| left arm | 0 |
| right arm | 1 |
| upper front torso | 0 |
| upper back torso | 1 |
| lower front torso | 0 |
| lower back torso | 0 |
| upper left leg | 1 |
| upper right leg | 1 |
| lower left leg | 0 |
| lower right leg | 0 |
given that their weight/mass is 89.3 kg, determine how much fluid they should receive per hour in the first 8 hours of their care. answer to the nearest hundredth of a liter (two decimal places).
Step1: Calculate Total Burned Area (TBSA)
Using the Rule of Nines for adults:
- Head: 9% → Burned (1), so 9%
- Right Arm: 9% → Burned (1), so 9%
- Upper Back Torso: 9% → Burned (1), so 9%
- Upper Left Leg: 9% → Burned (1), so 9%
- Upper Right Leg: 9% → Burned (1), so 9%
Sum these percentages: \( 9 + 9 + 9 + 9 + 9 = 45\% \) or \( 0.45 \) (as a decimal).
Step2: Apply Parkland Formula for Fluid Resuscitation
The Parkland Formula is \( \text{Total Fluid in 24 hours} = 4 \times \text{weight (kg)} \times \text{TBSA (decimal)} \).
First, calculate total fluid for 24 hours:
\( 4 \times 89.3 \times 0.45 = 4 \times 40.185 = 160.74 \) liters (for 24 hours).
Step3: Find Fluid per Hour in First 8 Hours
In the first 8 hours, half of the 24 - hour fluid is given. So, fluid for 8 hours: \( \frac{160.74}{2} = 80.37 \) liters (for 8 hours).
Then, fluid per hour: \( \frac{80.37}{8} = 10.04625 \approx 10.05 \) liters per hour (rounded to two decimal places).
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\( 10.05 \)