Mathematics of Radioactive Decay
For the mathematical details of exponential decay in general context, see exponential decay. For related derivations with some further details, see half-life. For the analogous mathematics in 1st order chemical reactions, see Consecutive reactions.Read more about this topic: Radioactive Decay
Famous quotes containing the words mathematics and/or decay:
“I must study politics and war that my sons may have liberty to study mathematics and philosophy.”
—John Adams (1735–1826)
“It had been a moving, tranquil apotheosis, immersed in the transfiguring sunset glow of decline and decay and extinction. An old family, already grown too weary and too noble for life and action, had reached the end of its history, and its last utterances were sounds of music: a few violin notes, full of the sad insight which is ripeness for death.”
—Thomas Mann (1875–1955)