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The mean effective pressure of Otto cycle is given by ________.
$$p_m = \frac{p_1 r_k(r_p - 1)(r_k^{\gamma - 1} - 1)}{(\gamma - 1)(r_k - 1)}$$
$$p_m = \frac{p_1 r_k(r_p - 1)(r_k^{\gamma + 1} - 1)}{(\gamma + 1)(r_k - 1)}$$
$$p_m = \frac{p_1 r_k(r_p + 1)(r_k^{\gamma - 1} - 1)}{(\gamma - 1)(r_k + 1)}$$
$$p_m = \frac{p_1 r_k(r_p - 1)(r_k^{\gamma + 1} - 1)}{(\gamma - 1)(r_k - 1)}$$
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