State and explain fourier's law
Answers
Fourier's law states that the negative gradient of temperature and the time rate of heat transfer is proportional to the area at right angles of that gradient through which the heat flows. Fourier's law is the other name of the law of heat conduction.
Explanation:
Given:-
A body is moving with a speed of 20 m/s. When a certain force is applied, an acceleration of 4 m/s² is produced.
To find:-
Time taken to become velocity 80 m/s.
Equation Used:-
{\boxed{\bf{First\: Equation\:of\:Motion:v=u+at}}}
FirstEquationofMotion:v=u+at
Here,
v = Final Velocity
u = Initial Velocity
a = Acceleration
t = Time taken
Solution:-
Using first equation of motion,
\sf :\implies\:v=u+at:⟹v=u+at
Here,
v = 80 m/s
u = 20 m/s
a = 4 m/s²
Putting values,
\sf :\implies\:80=20+4t:⟹80=20+4t
\sf :\implies\:4t=80-20:⟹4t=80−20
\sf :\implies\:4t=60:⟹4t=60
\sf :\implies\:t=\dfrac{60}{4}:⟹t=
4
60
\sf :\implies\:t=15\:sec:⟹t=15sec
Hence, It will take 15 sec to become velocity 80 m/s.
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Explanation:
Given:-
A body is moving with a speed of 20 m/s. When a certain force is applied, an acceleration of 4 m/s² is produced.
To find:-
Time taken to become velocity 80 m/s.
Equation Used:-
{\boxed{\bf{First\: Equation\:of\:Motion:v=u+at}}}
FirstEquationofMotion:v=u+at
Here,
v = Final Velocity
u = Initial Velocity
a = Acceleration
t = Time taken
Solution:-
Using first equation of motion,
\sf :\implies\:v=u+at:⟹v=u+at
Here,
v = 80 m/s
u = 20 m/s
a = 4 m/s²
Putting values,
\sf :\implies\:80=20+4t:⟹80=20+4t
\sf :\implies\:4t=80-20:⟹4t=80−20
\sf :\implies\:4t=60:⟹4t=60
\sf :\implies\:t=\dfrac{60}{4}:⟹t=
4
60
\sf :\implies\:t=15\:sec:⟹t=15sec
Hence, It will take 15 sec to become velocity 80 m/s.
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