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RoseWind [281]
3 years ago
9

The graph shows the carrying capacities for two populations of salmon in two different areas which statement is most likely true

of area

Biology
2 answers:
MA_775_DIABLO [31]3 years ago
7 0

Answer:

Area A has more food resources than area B.

Explanation:

Carrying capacity refers to the maximum population size that a habitat can support as per its available resources such as food, space etc. According to the given graph, the carrying capacity of area "A" is higher than that of area "B" since area "A" supports larger population size of salmon than area B. The higher carrying capacity of area A could be due to presence of more food resources in the region to support the larger population size.

nika2105 [10]3 years ago
6 0

The most likely answer is that there is more food in salmon A location

Hope this helps!

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3 years ago
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Nuetrik [128]

Answer:

a,Answer: Type I right censoring, censoring time = 60.

b.This is called an Interval censoring,

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d.The observations are left truncated respectively at age 30, 40, 50 and 42.

e.L\alpha \frac{S(60)}{S(30)} *\frac{S(52)-S(55)}{S(40)} *\frac{S(61)}{S(42)} *\frac{S(55)}{S(50)}

Explanation:

a) A healthy individual, enrolled in the study at age 30, never developed

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Answer: Type I censoring, censoring time = 60.

(b) A healthy individual, enrolled in the study at age 40, was diagnosed

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censoring time = (52, 55]

c) A healthy individual, enrolled in the study at age 50, died from a

cause unrelated to the disease (i.e., not diagnosed with breast cancer

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this is called Random censoring because the year in consideration was chosen at random, censoring time = 61.

(d) An individual, enrolled in the study at age 42, moved away from

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during the period of observation.

Random censoring, censoring time = 55.

The observations are left truncated respectively at age 30, 40, 50 and 42.

e.  Confining your attention to the four individuals described above,

write down the likelihood for this portion of the study.

L\alpha \frac{S(60)}{S(30)} *\frac{S(52)-S(55)}{S(40)} *\frac{S(61)}{S(42)} *\frac{S(55)}{S(50)}  

the above represent the likelihood

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