Data was collected for 300 fish from the North Atlantic. The length of the fish (in mm) is summarized in the GFDT below. Lengths (mm) Frequency 140 - 141 1 142 - 143 16 144 - 145 71 146 - 147 108 148 - 149 83 150 - 151 18 152 - 153 3 What is the lower class limit for the second class?lower class limit =
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Data was collected for 300 fish from the North Atlantic. The length of the fish (in mm) is summarized in the GFDT below. Lengths (mm) Frequency 40 - 41 1 42 - 43 16 44 - 45 71 46 - 47 108 48 - 49 83 50 - 51 18 52 - 53 3 What is the lower class limit for the third class? lower class limit =
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Data was collected for 300 fish from the North Atlantic. The length of the fish (in mm) is summarized in the table below. Lengths (mm) Frequency 80 - 84 1 85 - 89 16 90 - 94 71 95 - 99 108 100 - 104 83 105 - 109 18 110 - 114 3 What is the lower class limit for the fourth class? Lower class limit =
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The size of an undisturbed fish population has been modeled by the formula $$ p_{n+1}=\frac{b p_{n}}{a+p_{n}} $$ where $p_{n}$ is the fish population after $n$ years and $a$ and $b$ are positive constants that depend on the species and its environment. Suppose that the population in year 0 is $p_{0} > 0$ . (a) Show that if $\left\{p_{n}\right\}$ is convergent, then the only possible values for its limit are 0 and $b-a$ . (b) Show that $p_{n+1}<(b / a) p_{n}$ (c) Use part (b) to show that if $a > b,$ then $\lim _{n \rightarrow \infty} p_{n}=0$ in other words, the population dies out. (d) Now assume that $a < b .$ Show that if $p_{0} < b-a$ , then $\left\{p_{n}\right\}$ is increasing and $0 < p_{n}< b-a$ . Show also that if $p_{0} >b-a$ , then $\left\{p_{n}\right\}$ is decreasing and $p_{n} > b-a$ Deduce that if $a < b$ , then $\lim _{n \rightarrow \infty} p_{n}=b-a$
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