Let us write the equation of thermodynamic equilibrium:
"c_cm_c\\Delta T + c_w(m_w+m_i)\\Delta T + m_i\\lambda_i = m_sL_s + m_sc_w\\Delta T_2" .
Here "L_s = 2260000\\,J\/kg, \\; c_c = 400\\,J\/kg\/K, \\;\\; c_w = 4200\\, J\/kg\/K, \\;\\; c_i = 2100\\; J\/kg\/K, \\;\\; \\lambda_i = 330000\\, J\/kg."
Next, we obtain the expression for the mass of steam
"m_s = \\dfrac{c_cm_c\\Delta T + c_w(m_w+m_i)\\Delta T + m_i\\lambda_i }{L_s + c_w\\Delta T_2} = \\\\\n= \\dfrac{400\\cdot0.150\\cdot20 + 4200\\cdot(0.3+0.005)\\cdot20 + 0.005\\cdot330000}{2260000 + 4200\\cdot80} \\approx 0.011\\,\\mathrm{kg}."
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Very good thanks it really helped
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