Length of the stem at time 0 is 20 cm. The a | vedclass

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(C) In arithmetic growth, the growth rate is constant over time.The formula for arithmetic growth is given by: $L_t = L_0 + (r 	imes t)$Where:$L_t$ i

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$230$

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(C) In arithmetic growth, the growth rate is constant over time.The formula for arithmetic growth is given by: $L_t = L_0 + (r 	imes t)$Where:$L_t$ is the length at time $t$,$L_0$ is the initial length at time $0$,$r$ is the growth rate per unit time,$t$ is the time elapsed.Given:$L_0 = 20 \ cm$,$r = 30 \ cm/day$,$t = 7 \ days$.Substituting the values into the formula:$L_7 = 20 + (30 	imes 7)$$L_7 = 20 + 210$$L_7 = 230 \ cm$.Therefore, the length of the stem at the end of the $7^{th}$ day is $230 \ cm$.

Length of the stem at time $0$ is $20 \ cm$. The arithmetic growth rate is $30 \ cm$ per day. What is the length of the stem at the end of the $7^{th}$ day (in $cm$)?

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