A tank has pure water flowing into it at 12 1/min. The contents of the tank are kept thoroughly mixed, and the contents flow out at 10 1/min. Initially, the tank contains 10 kg of salt in 100 l of...


A tank has pure water flowing into it at 12 1/min. The contents of the tank are kept thoroughly mixed,<br>and the contents flow out at 10 1/min. Initially, the tank contains 10 kg of salt in 100 l of water. Let<br>S (t) be the amount of salt in the tank at any time t and S'(t) its derivative.<br>-59 (t)<br>(i) Use the balance law to prove that S

Extracted text: A tank has pure water flowing into it at 12 1/min. The contents of the tank are kept thoroughly mixed, and the contents flow out at 10 1/min. Initially, the tank contains 10 kg of salt in 100 l of water. Let S (t) be the amount of salt in the tank at any time t and S'(t) its derivative. -59 (t) (i) Use the balance law to prove that S"(t) 50 +t (ii) How much salt will there be in the tank after 30 min?

Jun 03, 2022
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