We may conclude the smaller load to move upwards, so its acceleration "a" is directed upwards. Let us now determine the forces that act on the loads.
M1: "M_1 a = T-M_1g" , where T is the tension of string,
M2: "M_2a = M_2g-T," therefore,
"(M_1+M_2)a = (M_2-M_1)g, \\;\\; \\\\\n a = \\dfrac{M_2-M_1}{M_1+M_2}\\cdot g = \\dfrac{4.25\\,\\mathrm{kg}-2.3\\,\\mathrm{kg}}{4.25\\,\\mathrm{kg}+2.3\\,\\mathrm{kg}}\\cdot 9.8\\,\\mathrm{N\/kg} = 2.9\\,\\mathrm{m\/s}^2."
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