a(t)=4iv(t)=∫a(t)dt ⟹ ∫4i dtv(t)=4ti+CButv(0)=4(0)i+C∴k=cv(t)=4ti+ka(t)=4i\\ v(t)=\intop a(t)dt \implies \intop 4i\ dt\\ v(t)=4ti+C\\ But\\ v(0)=4(0)i+C\\ \therefore k=c\\ v(t)=4ti+k\\a(t)=4iv(t)=∫a(t)dt⟹∫4i dtv(t)=4ti+CButv(0)=4(0)i+C∴k=cv(t)=4ti+k
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