**As the temperature to reduce the mean kinetic energy of gas molecules decreases**

**Further explanation\n**Kinetic Molecular concept (KMT) says that a gas is composed of molecules that relocate at a constant and random speed. The collisions in between molecules space perfectly elastic so the no power is wasted.\nThe molecules relocate in directly lines till they collide\nEnergy due to the fact that this motion is expressed as Kinetic energy (KE) which can be recipe as:\n\u00a0\\rm KE=\\dfrac12mv^2<\/tex>The mean kinetic energy value is only influenced by temperature changes. *The greater the temperature, the typical kinetic power of the molecule increases\nThis molecule is very small when contrasted to the distance in between molecules, therefore the volume the gas has mostly empty space\nGas particles relocate randomly (both speed and direction, together a vector)\nAverage velocities that gases have the right to be expressed as root-mean-square averages. (V rms)\n*\\large \\boxed \\bold v_ rms = \\sqrt \\dfrac 3RT Mm<\/tex>R = gas constant, T = temperature, Mm = molar mass of the gas particles\nFrom this formula mirrors that the velocity of a gas bit is straight proportional come its temperature. Therefore the better the temperature, the higher the speed, and also the greater the kinetic energyLearn morethe mean kinetic power of gas particleshttps:\/\/couchsurfingcook.com\/question\/1430784https:\/\/couchsurfingcook.com\/question\/2113186when gas corpuscle collidehttps:\/\/couchsurfingcook.com\/question\/2637584#LetsStudy">" data-test="answer-box-list">

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As the temperature decreases the typical kinetic energy of gas molecules decreases

Kinetic Molecular concept (KMT) says that a gas is composed of molecules that relocate at a constant and random speed. The collisions in between molecules space perfectly elastic so the no power is wasted.\nThe molecules relocate in directly lines till they collide\nEnergy due to the fact that this motion is expressed as Kinetic energy (KE) which can be recipe as:\n\u00a0*The greater the temperature, the typical kinetic power of the molecule increases\nThis molecule is very small when contrasted to the distance in between molecules, therefore the volume the gas has mostly empty space\nGas particles relocate randomly (both speed and direction, together a vector)\nAverage velocities that gases have the right to be expressed as root-mean-square averages. (V rms)\n \\large \\boxed \\bold v_ rms = \\sqrt \\dfrac 3RT Mm<\/tex>R = gas constant, T = temperature, Mm = molar mass of the gas particles\nFrom this formula mirrors that the velocity of a gas bit is straight proportional come its temperature. Therefore the better the temperature, the higher the speed, and also the greater the kinetic energyLearn morethe mean kinetic power of gas particleshttps:\/\/couchsurfingcook.com\/question\/1430784https:\/\/couchsurfingcook.com\/question\/2113186when gas corpuscle collidehttps:\/\/couchsurfingcook.com\/question\/2637584#LetsStudy">" data-test="answer-box-list">*

You are watching: How does temperature affect the kinetic energy of gas molecules

As the temperature decreases the typical kinetic energy of gas molecules decreases

As the temperature decreases the typical kinetic energy of gas molecules decreases

*Further explanation*

**Kinetic Molecular concept (KMT) **states the a gas is composed of molecules that move at a continuous and arbitrarily speed. The collisions between molecules space perfectly elastic so that no power is wasted.

*The molecules move in right lines until they collide*

*Energy due to the fact that this activity is expressed together Kinetic power (KE) which deserve to be recipe as:*

* *

*The mean kinetic power value is only affected by temperature changes. The greater the temperature, the mean kinetic energy of the molecule increases*

This molecule is very small when compared to the distance in between molecules, therefore the volume of gas consists of mostly empty space

Gas particles move randomly (both speed and direction, together a vector)

Average velocities the gases deserve to be expressed together root-mean-square averages.

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(V rms)

R = gas constant, T = temperature, Mm = molar fixed of the gas particles

From this formula shows that the velocity of a gas bit is directly **proportional to its temperature**. Therefore the higher the temperature, the better the speed, and also the higher the kinetic energy