The IV bag should be placed approximately 10.19 meters above the entry point to ensure that the fluid just enters the vein, considering the blood pressure in the vein and assuming atmospheric pressure is applied.
Given:
Density of the fluid being administered = 1,020 kg/m³
Blood pressure in the vein = 2.7 × 10³ Pa above atmospheric pressure
Since the fluid is administered using gravitational force, the pressure at the entry point of the vein should be higher than the pressure at the IV bag.
The pressure difference can be calculated using the formula:
Pressure difference = density × gravitational acceleration × h
The pressure difference should be equal to the sum of the blood pressure in the vein and the atmospheric pressure:
Pressure difference = (blood pressure in the vein) + (atmospheric pressure)
h = (pressure difference) / (density × gravitational acceleration)
h = [(2.7 × 10³) + (101,325)] / (1,020 × 9.8)
h ≈ 10.19 meters
Therefore, the IV bag should be placed approximately 10.19 meters above the entry point to ensure that the fluid just enters the vein, considering the blood pressure in the vein and assuming atmospheric pressure is applicable throughout the situation.
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Explanation:
The marathon is set to start in two weeks and the young man starts his training from the last week exercising three to four times a week. So this requires a lot of strength and a lot of hard work. So as there is only two weeks time for him, he needs to train regularly in order to increase his stamina and strength to run and win the marathon. He should remain hydrated all the time so that his body functions properly and does not affect his health. He should work on his speed and stamina and exercise regularly to keep him fit and be able compete in the marathon.
B. Inertia
C. Gravitational Force