Science, asked by shivu5678, 11 months ago

Prove that the heat solutions of Q=msdt

Answers

Answered by aden44
0

Explanation:

The amount of heat developed that represent as Q depends upon certain factors:

for example.

suppose we have two things to heat.

on one hand we have plastic and on the other lies some heavy gauge mild steel rod.

when we start to heat the both the materials at the same time plastic gets heated fast than rod.

This tells that if we are heating or supplying same source also depending upon the molecules it burns.

therefore

  1. Size of molecules = mass of the material.

and while heating any object the temperature changes gradually.

Heat flows from hottest end to cold side .

therefore

there Will be two temperature

  • The Initial
  • The Final

from this we can say

Heat also depends upon temperature.

Q depends upon certain factors they are

  1. Mass
  2. Temperature

Proof

From the above factor we can come to point that

i.e Q∝ m …(1)

Q∝ (t2 - t1 )

Q∝ dt …(2)

Combining equation 1 and 2

Q∝ mdt

Removing the proportionality and we get

Q= smdt

where :

Q = Heat

s = proportionality constant

dt = temperature difference

Hence Proved

Answered by ajithsree2506
2

Answer:

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Explanation:Explanation:

The amount of heat developed that represent as Q depends upon certain factors:

for example.

suppose we have two things to heat.

on one hand we have plastic and on the other lies some heavy gauge mild steel rod.

when we start to heat the both the materials at the same time plastic gets heated fast than rod.

This tells that if we are heating or supplying same source also depending upon the molecules it burns.

therefore

   Size of molecules = mass of the material.

and while heating any object the temperature changes gradually.

Heat flows from hottest end to cold side .

therefore

there Will be two temperature ️

   The Initial

   The Final

from this we can say

Heat also depends upon temperature.

Q depends upon certain factors they are

   Mass

   Temperature

Proof

From the above factor we can come to point that

i.e Q∝ m …(1)

Q∝ (t2 - t1 )

Q∝ dt …(2)

Combining equation 1 and 2

Q∝ mdt

Removing the proportionality and we get

Q= smdt

where :

Q = Heat

s = proportionality constant

dt = temperature difference

Hence Proved

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