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NUR 443 Exam 2 Questions with Complete Answers

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  • NUR 443

· Posterior head and neck= 4.5% · Front of L. arm= 4.5% · Front and back of R. arm= 9% · Posterior trunk= 18% · Front and back of L. leg= 18% · Back of R. leg= 9% · 63% 4 x 63 x 91= 22,932 mL - Answer-A 45 year old female patient has superficial partial thickness burns on the posterio...

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  • October 19, 2024
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  • 2024/2025
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  • NUR 443
  • NUR 443
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NUR 443 Exam 2 Questions with
Complete Answers
· Posterior head and neck= 4.5%
· Front of L. arm= 4.5%
· Front and back of R. arm= 9%
· Posterior trunk= 18%
· Front and back of L. leg= 18%
· Back of R. leg= 9%
· 63%
4 x 63 x 91= 22,932 mL - Answer-A 45 year old female patient has superficial partial
thickness burns on the posterior head and neck, front of the left arm, front and back of
the right arm, posterior trunk, front and back of the left leg, and back of right leg. The
patient weighs 91 kg. Use the Parkland Burn Formula to calculate the total amount of
Lactated Ringers that will be given over the next 24 hours?

· Back of R. arm= 4.5%
· Posterior trunk= 18%
· Front of L. leg= 9%
· Anterior head and neck= 4.5%
· Perineum= 1%
· 37%
4 x37 x 68= 10,064 mL - Answer-A 30 year old female patient has deep partial
thickness burns on the back of the right arm, posterior trunk, front of the left leg, anterior
head and neck, and perineum. The patient weighs 150 lbs. Use the Parkland Burn
Formula to calculate the total amount of Lactated Ringers that will be given over the
next 24 hours?

· Front and back of the L. and R. legs= 36%
· Front of R. arm= 4.5%
· Anterior trunk= 18%
· 58.5%
4 x 58.5 x 63= 14,742/2= 7,371/8= 921 mL/hr - Answer-A 30 year old female patient has
deep partial thickness burns on the front and back of the right and left leg, front of right
arm, and anterior trunk. The patient weighs 63 kg. Use the Parkland Burn Formula:
What is the flow rate during the FIRST 8 hours (mL/hr) based on the total you
calculated?

· Back of L. and R. legs= 18%
· Front and back of trunk= 36%
· Front and back of R. and L. arms= 18%
· Front and back of head and neck= 9%
· 81%

, 4 x 81 x 85= 27,540/2= 13,770/16= 861 mL/hr - Answer-A 59 year old male patient has
full thickness burns on both of the legs on the back, front and back of the trunk, both
arms on the front and back, and front and back of the head and neck. The patient
weighs 186 lbs. Use the Parkland Burn Formula: You've already infused fluids during
the first 8 hours. Now what will you set the flow rate during the next 16 hours (mL/hr)
based on the total you calculated?

· Anterior R. arm= 4.5%
· Posterior L. leg= 9%
· Anterior head and neck= 4.5%
· 18%
4 x 18 x 78= 5,616 mL - Answer-A 29 year old male patient has superficial partial
thickness burns on the anterior right arm, posterior left leg, and anterior head and neck.
The patient weighs 78 kg. Use the Parkland Burn Formula to calculate the total amount
of Lactated Ringers that will be given over the next 24 hours?

4.5% - Answer-According to the Rule of Nines, the front of the head is worth:

4.5% - Answer-According to the Rule of Nines, the back of the head is worth:

9% - Answer-According to the Rule of Nines, the front AND back of the head is worth:

18% - Answer-According to the Rule of Nines, the front of the trunk is worth:

18% - Answer-According to the Rule of Nines, the back of the trunk is worth:

36% - Answer-According to the Rule of Nines, the front AND back of the trunk is worth:

4.5% - Answer-According to the Rule of Nines, the front of one arm is worth:

4.5% - Answer-According to the Rule of Nines, the back of one arm is worth:

9% - Answer-According to the Rule of Nines, the front AND back of one arm is worth:

18% - Answer-According to the Rule of Nines, the front AND back of BOTH arms is
worth:

9% - Answer-According to the Rule of Nines, the front of one leg is worth:

9% - Answer-According to the Rule of Nines, the back of one leg is worth:

18% - Answer-According to the Rule of Nines, the front AND back of one leg is worth:

36% - Answer-According to the Rule of Nines, the front AND back of BOTH legs is
worth:

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