The notion of half-life means that after 56 seconds the activity will decrease by 2.
N(t)N0=2−λt,\dfrac{N(t)}{N_0} = 2^{-\lambda t},N0N(t)=2−λt, here 0.5=2−t/56⇒λ=1/56.0.5 = 2^{-t/56} \Rightarrow \lambda = 1/56.0.5=2−t/56⇒λ=1/56.
N(t)N0=2−t/56,\dfrac{N(t)}{N_0} = 2^{- t/56},N0N(t)=2−t/56, so 0.90=2−t/56, 0.90=e−(ln2)⋅t/56⇒t≈8.5 s.\; 0.90 = 2^{-t/56} , \; 0.90 = e^{-(\ln 2)\cdot t/56} \Rightarrow t \approx 8.5\,\mathrm{s}.0.90=2−t/56,0.90=e−(ln2)⋅t/56⇒t≈8.5s.
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