The specific heat of a gas in a polytropic process is given by -

(\frac{R}{γ - 1}) + (\frac{R}{N - 1})

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(\frac{R}{1 - γ}) + (\frac{R}{1 - N})

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(\frac{R}{γ - 1}) - (\frac{R}{N - 1})

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(\frac{R}{1 - γ}) - (\frac{R}{1 - N})

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Solution

The correct option is C $(\frac{R}{γ - 1}) - (\frac{R}{N - 1})$
$(\frac{R}{γ - 1}) - (\frac{R}{1 - n})$

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Q. For

2 \leq r \leq n, (_{r}^{n + 1}) + (_{r - 1}^{n}) + (_{r - 2}^{n})

is equal to-

$r^{t h}$ term in the expansion of $(a + 2 x)^{n}$ is

(\begin{matrix} n + 1 r + 1 \end{matrix}) : (\begin{matrix} n r \end{matrix}) : (\begin{matrix} n - 1 r - 1 \end{matrix}) = 11 : 6 : 3,,

find

n

r

(1): when a liquid with a coefficient of $γ$ is heated in a vessel of a coefficient of linear expansion $\frac{γ}{3}$ , the level of liquid in the vessel remains unchanged.

(2): $γ_{a} = γ_{r} - γ_{g} = γ_{r} - 3 α = 0$

Which of the following best describes the terms of the series? $\frac{1}{2}$ $^{n} C_{1}$ - $\frac{2}{3}$ $^{n} C_{2}$ + $\frac{3}{4}$ $^{n} C_{3}$ ................... $(- 1)^{n + 1}$ $\frac{1}{n + 1}$ $^{n} C_{n}$

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The specific heat of a gas in a polytropic process is given by -

The correct option is C (Rγ−1)−(RN−1)(Rγ−1)−(R1−n)

The correct option is C $(\frac{R}{γ - 1}) - (\frac{R}{N - 1})$
$(\frac{R}{γ - 1}) - (\frac{R}{1 - n})$