To determine the half life of a radioactive element, a student plots a graph of ln∣∣dtdN(t)∣∣ versus t. here dtdN(t) is the rate of radioactive decay at time t. if the number of radioactive nuclei of this element decreased by a factor of P after 4.16 years, the value of p is

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To determine the half life of a radioactive element, a student

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To determine the half life of a radioactive element, a student plots a graph of $ln ∣ ∣ \frac{d N ( t )}{d t} ∣ ∣$ versus t. here $\frac{d N ( t )}{d t}$ is the rate of radioactive decay at time t. if the number of radioactive nuclei of this element decreased by a factor of P after 4.16 years, the value of p is

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To determine the half life of a radioactive element, a student plots a graph of

ln ∣ ∣ \frac{d N ( t )}{d t} ∣ ∣

versus t. here

\frac{d N ( t )}{d t}

is the rate of radioactive decay at time t. if the number of radioactive nuclei of this element decreased by a factor of P after 4.16 years, the value of p is

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Question Text

To determine the half life of a radioactive element, a student plots a graph of

ln ∣ ∣ \frac{d N ( t )}{d t} ∣ ∣

versus t. here

\frac{d N ( t )}{d t}

is the rate of radioactive decay at time t. if the number of radioactive nuclei of this element decreased by a factor of P after 4.16 years, the value of p is

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To determine the half life of a radioactive element, a student plots a graph of ln∣∣​dtdN(t)​∣∣​ versus t. here dtdN(t)​ is the rate of radioactive decay at time t. if the number of radioactive nuclei of this element decreased by a factor of P after 4.16 years, the value of p is

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