Let's suppose that we have ice and water mixture after reaching heat ballance, which is possible only at temperature of 0 celsium. If we have another situation, we will have impossible numbers in equation and will change assumption. Heat equation in this case:
"\u03bbm_w=c_im_i\\cdot25", where "m_w" is mass of frozen water, and "m_i" is mass of ice. If the water is 0 degree and is freezing, the ice can`t melt. When it reaches 0 degree we will have a system ice-water at 0 degree, which is stable. Thus, "333500\\cdot m_w=2050\\cdot0.2 \\cdot 25 \\Rightarrow m_w=\\frac{2050\\cdot 0.2\\cdot 25}{333500}\\approx0.031kg".
So, 32 gramms of water will freeze and ratio of water and ice masses is "\\frac{200-31}{200+31}=0.73".
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