| 1 $$\dfrac{\gamma}{\gamma-1} \cdot\dfrac{p_1}{\rho_1} + \dfrac{v_1^2}{2} = \dfrac{\gamma}{\gamma-1} \cdot\dfrac{p_2}{\rho_2} + \dfrac{v_2^2}{2} $$ | 0.60 |
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| 1 $$c = \sqrt{\dfrac{\rho_1}{\rho}\cdot \dfrac{p_1 - p}{\rho_1 - \rho}} = \sqrt{\dfrac{\rho + \Delta \rho}{\rho} \cdot \dfrac{\Delta p}{\Delta \rho}}$$ | 0.60 |
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| 1 $$c_s = \sqrt{\dfrac{\Delta p}{\Delta \rho}} = \sqrt{\dfrac{ \gamma p }{\rho}}$$ | 0.30 |
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| 2 $$\dfrac{\gamma - 1}{2}\cdot v^2 + c_s^2 = \text{const}$$ | 0.50 |
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| 1 $$K = \dfrac{E}{3(1 - 2\mu)}$$ | 0.30 |
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| 1 $$G = \dfrac{E}{2(1 + \mu)}$$ | 0.80 |
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| 1 $$k = \dfrac{\pi R^4G}{2L}$$ | 0.40 |
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| 1 $$E_0 = \dfrac{(m_\pi + 2m_N)m_\pi c^4}{4kT} + \dfrac{m_N^2}{(2m_N + m_\pi)m_\pi}kT$$ | 1.00 |
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| 2 $$E_0\approx2.7\cdot10^{20}~эВ \approx 43~Дж$$ | 0.50 |
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