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Darya [45]
3 years ago
14

What is 99 dag converted cg

Chemistry
1 answer:
RoseWind [281]3 years ago
3 0

Answer:

99000 cg

Explanation:

Dekagrams and centigrams are units of weight.

Dekagram is represented as "dag".

Centigram is represented as "cg".

Dekagram is larger unit. one dag contain 1000 cg.

1 dag = 1000 cg

In order to convert the value in dag to cg the given value will be multiply by 1000.

99 dag × 1000 cg / 1 dag

99000 cg

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Answer:

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B) The blood PH may rise to 7.60 during Hyperventilation because the removal of CO2 from the lungs causes the increase in  H^+ which is directly proportional to the increase in Blood PH levels

C) Hyper ventilation before a dash would be useful because it will remove excessive Hydrogen ions and and raise the Blood PH levels in preparedness of the production of acids like Lactic acid

Explanation:

A) During this procedure ( hypoventilation ) The CO2 in the arterial blood vessels and the lungs increases and this drives the PH level in the system lower, and the equilibrium will shift to the right. this is because the Blood-PH level is controlled by CO2 - bicarbonate buffer system

CO_{2} +H_{2} O ⇄ H^+ + HCO^-_{3}

B) The blood PH may rise to 7.60 during Hyperventilation because the removal of CO2 from the lungs causes the increase in  H^+ which is directly proportional to the increase in Blood PH levels

C) Hyper ventilation before a dash would be useful because it will remove excessive Hydrogen ions and and raise the Blood PH levels in preparedness of the production of acids like Lactic acid

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Your bedroom gets direct sunlight through a window during the hottest times of the day. you ask your mom to turn down the thermo
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If a dog has a mass of 16.1 kg, what is its mass in the following units? Use scientific notation in all of your answers.
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Answer:

16.1\times 10^3\ \text{g}

16.1\times 10^{6}\ \text{mg}

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Explanation:

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1\ \text{kg}=10^{3}\ \text{g}

1\ \text{kg}=10^{6}\ \text{mg}

1\ \text{kg}=10^{9}\ \mu\text{g}

So,

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Mass of the dog in the other units is 16.1\times 10^3\ \text{g}, 16.1\times 10^{6}\ \text{mg} and 16.1\times 10^{9}\ \mu\text{g}.

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