If coefficient of real expansion of a liquid is 1/5500°c.the temperature at which its density is 1%less than density at 0°c is?
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Answered by
2
Answer:
The coefficient of real expansion of a liquid is 1/5500°c.
Explanation:
pt= p0/1+y Δt
=> p0= pt+ pt y Δt
=> (pt-p0)/pt= -yΔ t
given pt= 0.99p0 (p0 density at 0 )
(0.00p0-p0)/p0= -y (t-0)
=> -y t= - 0.01/0.99
t= 1/99y
Answered by
3
Answer:
To get the density we need that density at origin is do and density at temperature t will be dt.
Thus, we know the formulae that (dt - do)/dt = -ΥΔt.
Since the temperature at which given density will be 1% less than the density at 0 degree will be.
Now, dt = 0.99do thus, (0.99do - do)/0.99do = -Υ(t - 0).
Thus, on solving we will get 0.1/0.99 = Υt.
So, the value of t will be 1/99Υ.
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