The volume of a gas decreases from 15.7 m3 to 11.2 m3 while the pressure changes from 1.12 atm to 1.67 atm. If the initial temperature is 245 K, what is the final temperature of the gas

Answers

Answer 1
Answer:

The final temperature of the gas is 260.01 K.

 The final temperature can be calculated by using the equation as follows:-

(P_(1)V_(1) )/(T_(1)) =(P_(2)V_(2) )/(T_(2))........(1)

Here, P_1 and P_2  is the pressure of this gas before and after the changes.

V_1  and V_2 is volume of this gas before and after the changes.

T_1 and T_2 is the temperature (in degrees Kelvins) of this gas before and after the changes.

Given values:-

P_1=1.12\ atm, P_2=1.67\ atm\n\nV_1=15.7\ m^(3) , V_2=11.2\ m^(3)\n\nT_1=245\ K.T_2=?

Substitute all the values in the equation (1) as follows:-

(1.12\ atm*15.7\ m^(3))/(245\ K ) =(1.67\ atm*11.2\ m^(3))/(T_2 )\nT_2=(1.67\ atm*11.2\ m^(3)*245\K)/(1.12\ atm*15.7\ m^(3) )\n=260.60\ K

Hence, the final temperature of the gas is 260.60 K.

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Answer 2
Answer:

Explanation:

The data is given as follows.

P_(1) = 1.12 atm,              P_(2) = 1.67 atm

V_(1) = 15.7 m^(3),           V_(2) = 11.2 m^(3)

T_(1) = 245 K,                  T_(2) = ?

Therefore, calculate the final temperature using the relation as follows.

    (P_(1)V_(1))/(T_(1)) = (P_(2)V_(2))/(T_(2))

    (1.12 atm * 15.7 m^(3))/(245) = (1.67 atm * 11.2 m^(3))/(T_(2))

 T_(2) = (1.67 atm * 11.2 m^(3) * 245 K)/(1.12 atm * 15.7 m^(3))

                  = (4582.48 K)/(17.584)

                  = 260.605 K

                  = 260.61 K (approx)

Thus, we can conclude that final temperature is 260.61 K.


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Answers

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Explanation:

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Final answer:

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The concept of summation refers to the cumulative effect of a series of neural responses that take time to diminish. In this case, the likelihood of summation is increased by the long period of time required for those responses to decay. Thus, the correct answer to your question would be option D) increased : long period. This is because the longer the responses take to decay, the more likely they are to accumulate or summate.

It is also important to note that this process significantly contributes to the cognitive functions of the brain, such as memory and learning by facilitating the creation of long term potentiation within neural networks.

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