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- W4386773451 abstract "This chapter talks about the mathematical rate-of-change theory, in other words, calculus, which has two branches: differential calculus and integral calculus. It considers differential equation as the most powerful use of calculus in the biosciences as it is an equation involving the derivative of a function and the function itself. It also examines how epidemiologists come up with predictions for the likely course of a new strain of influenza by modelling the instantaneous rate at which the disease is spreading. The chapter clarifies that rate-of-change involves an independent variable and a dependent variable, such as the velocity of a moving object is the rate-of-change of its position. It illustrates this topic using the Michaelis–Menten equation as this describes an enzyme-catalysed biochemical reaction wherein the rate of reaction <italic>v</italic> depends on the substrate concentration <italic>s</italic>." @default.
- W4386773451 created "2023-09-16" @default.
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- W4386773451 date "2011-03-31" @default.
- W4386773451 modified "2023-09-27" @default.
- W4386773451 title "Instantaneous rate of change: the derivative" @default.
- W4386773451 doi "https://doi.org/10.1093/hesc/9780199216345.003.0013" @default.
- W4386773451 hasPublicationYear "2011" @default.
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