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larisa86 [58]
3 years ago
10

A CERT member finds herself near a possible terrorist incident and sees what she suspects is an explosive device. What should sh

e do? A. Investigate thoroughly to determine the likely type of weapon B. Use a cellular phone to report a suspected explosive device as quickly as possible C. Leave the area and report information to 911 using a land line D. Stay at the incident site to prevent unauthorized access
Social Studies
1 answer:
Amiraneli [1.4K]3 years ago
5 0

Answer: C.) Leave the area and report information to 911 using a land line

Explanation: The Community Emergency Response Team are a group of individuals who volunteer to work for the government in other to provide emergency response to issues or cases of disaster. Members of the Community Emergency Response Team are usually trained in other to provide control and possibly reduce the severity of an emergency situation. A CERT member who finds himself in the the middle of terrorist incident and spot what could be an explosive device should leave the area and report information to 911 using a land line. By leaving the area and trigerring the necessary response security team, faster response is ensured in other to secure the area. Using a land line ensures that one is connected to the grid and can be used in tracking the location.

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Calculate the fractional saturation for hemoglobin when the partial pressure of oxygen is 72 mm Hgmm Hg. Assume hemoglobin is 50
kiruha [24]

Answer:

<em>0.964 or 96.4 %</em>

Explanation:

Hemoglobin is the red component of the red blood cell, it combines with oxygen to keep the body functional. The fractional saturation of hemoglobin is usually computed graphically but the hill equation gives a more specific value.

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The hill equation can be expressed as;

Y_{O_{2} } =\frac{(P_{O_{2} })^{h}}{(P_{_{50} })^{h}+(P_{O_{2} })^{h}}

 Where Y_{O_{2} } is the fractional saturation of oxygen =?;

            P_{O_{2} } is the partial pressure of oxygen = 72 mm Hg;

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            h is the Hill coefficient = 3.

Substituting the values into the expression above we have;

Y_{O_{2} } =\frac{(72 mm Hg_{_{} })^{3}}{(24 mm Hg_{_{} })^{3}+(72 mm Hg_{_{} })^{3}}

Y_{O_{2} } = \frac{373248}{13824 + 373248}

Y_{O_{2} }  = \frac{373248}{387072}

Y_{O_{2} } = 0.964

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