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compression / expansion efficiency. Slowing down the compression / expansion process would give more time for heat transfer, thus increasing the efficiency. However, it reduces the power of the compressor/expander which is undesirable for a CAES system.
Expanded length L = 7 m. Change in length Δ L = 7 – 5 = 2 m. Temperature difference Δ T = 40°C – 30°C = 10°C. Absolute temperature T = 10°C +273=283 K. The linear expansion formula is given by, ΔL Lo = αLΔT Δ L L o = α L Δ T. ∴ Length expansion coefficient is given by, αL = ΔL Lo×ΔT α L = Δ L L o × Δ T. = 2 / 5 x 283.
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Analytic g equations of state, such as the Van der Waals equation , predict that β should have a value of 1 2. Careful experimental measurement, however, gives a value of β = 0.32 ± 0.01. h Thus, near the critical point, ρ or V m varies more nearly as the cube root of temperature than as the square root predicted from classical equations of
In algebra, an expression is a combination of numbers, variables, and operations used to denote a value. Learn how to expand and simplify algebraic expressions, review the order and combinations
Compression is a process under which volume of the system is gradually reduced, pressure and temperature increases where heat transfer may or may not be possible. While in expansion process volume is gradually decrease with the decrease in pressure and temperature and heat transfer may or may not be possible.
Linear expansion formula is given as, \frac {\Delta L} {L_ {o}}=\alpha _ {L}\Delta T. Where, L0 = original length, L = expanded length, α = length expansion coefficient, ΔT = temperature difference, ΔL = change in length. Volume expansion is the change in volume due to temperature.
How to Do Vertical Expansions or Compressions in a Function Let y = f (x) be a function. In the above function, if we want to do vertical expansion or compression by a factor of "k", at every where of the function, "x" co-ordinate has to be multiplied by the factor "k". Then, we get the new function
Assuming the process (a-r) is known, the compression work τ is given by (2.3.6) which is written here: hr- ha+ ΔK = τ + Q a r (4.1.1) Assuming that the fluid velocities are low, which is legitimate if we consider state in the discharge tank, we get: τ = hr- ha- Q
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