Answer:
q(total) needed = 140Kj (2 sig.figs. based on mass of ice)
Explanation:
Total Energy = ∑phase transition energies = ∑q = q(heating ice) + q(melting ice) + q(warming water to 50°C)
q(total) = mcΔT(warming ice) + mΔH(melting ice) + mcΔT(warming water)
= [(22g)(2.03j/g·°C)(20°C)]warming ice + [(22g)(6020j/g)]melting ice + [(22g)(4.184j/g·°C)(50°C)]warming water
= (893.2j)warming ice + (132,440j)melting ice + (46,024j)warming water
= 137,935.6joules = 138Kj ≅ 140Kj (2 sig.figs. based on mass of ice)