Arithmetic growth can be expressed as ...... | vedclass

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(A) In arithmetic growth,the rate of growth is constant,and it is expressed as $L_t = L_0 + rt$,where $L_t$ is the length at time $t$,$L_0$ is the len

Vedclass · Accepted Answer

$L_t = L_0 + rt, \quad W_1 = W_0 e^{rt}$

Vedclass · Answer

(A) In arithmetic growth,the rate of growth is constant,and it is expressed as $L_t = L_0 + rt$,where $L_t$ is the length at time $t$,$L_0$ is the length at time $0$,$r$ is the growth rate,and $t$ is the time.In geometric growth,both offspring cells retain the ability to divide,leading to an exponential increase in growth,expressed as $W_1 = W_0 e^{rt}$,where $W_1$ is the final size,$W_0$ is the initial size,$r$ is the relative growth rate,$t$ is the time,and $e$ is the base of natural logarithms.

Arithmetic growth can be expressed as $......$ and geometric growth can be expressed as $......$.

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