Population (Lily) Activity-1

Do the questions below the mosquito please

Which of the following are true for a population that is increasing according to the exponential growth equation? Choose all that are true. per capita birth rate is always greater than per capita death rate O r is constant O ris greatest when the population is greatest the population would continue to grow forever the population grows as if resources are never limiting growth doubling time is constant

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1 Of the three models of population growth, which is the most accurate depiction of a population in a natural environment?   exponential model   linear model   boom-and-bust   logistic model

A population of rabbits, when introduced to a new environment with abundant resources, would most likely display what type of growth? Logistic growth Exponential growth Negative growth No growth

Which growth model would you expect to see in a stable population? Select one: Exponential Speculative Factorial Logistic

Match each organism to the most likely life strategy and growth type Organism Life Strategy K-Selected or       r-Selected Growth Pattern Logistic or exponential Beavers are monogamous mammals that breed annually and produce a litter of about one to four kits. Kits remain in the care of the colony until two to three years of age.     Century plants are flowering plants native to Mexico. Century plants live 10-30 years and flower only once in their lifetime and perish shortly after. THeir giant flowering stalks can reach up to 9m long but they reproduce primarily via suckers.     Honeybees live in colonies as large as 50,000 bees. Only the queen lays eggs and lays up to 2,000 per day.     The house mouse is a polygamous mammal with the gestation period of about 20 days and a litter size of up to 14. Mice nurse their young until about 20 days.

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Create/draw a graph that represents a population undergoing exponential growth. Properly label the x and y-axis of your graphs.

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The following equation is used to calculate the population growth rate, Ro, per generation from a life table. Iy is survival probability from birth to age x and my is fecundity at age x. Ro = Elkm Multiplying ly and my and summing it over all age categories in the life table gives the population growth rate per generation because: Calculating the reproductive output for each age class requires considering the survival probability to that age (a dead individual does not reproduce) and the fecundity at that age by multiplying them with each other. Summing over reproductive output for all age classes gives the total per capita growth rate of the population The fecundity at each age is lower when the survival is higher because of energy constraints. Multiplying probability of survival and fecundity in each age class takes this trade-off into account. Summing over reproductive output for all age classes gives the total per capita growth rate of the population The resulting type of growth…

Heparin is a blood-thinning drug (prevents coagulation). Heparin is broken down by the liver, and has a half-life of 1.4 hours in the body. What type of mathematical model is immediately implied by the term 'half-life'? Exponential growth Exponential decay Logistic growth Logistic decay

False False False True 500 drag and drop answer here Here is a chart representing the human population growth on earth. drag and drop answer here 1000 Year (A.D.) Use the data in the chart to classify each statement as true or false. drag and drop answer here 1500 drag and drop answer here 2000 ITEM BANK: Move to Top According to the chart, human population has always been rising. In the year 1500, there were more than 2 billion people on earth. Saying that, "the recent rise in population is due to better farming" is an observation_ Saying that, the recent rise in population is due to better medicine" is an inference. Ecosystem Dynamic HB 6A 2) Limiting Facto

What are the challenges posed by population growth? Please explain why it happens and how it affects the population

The per-capita birth rate of individuals in a population is 0.8, and the per-capita death rate of individuals in the same population is 0.6. Given these rates, what is happening to the size of the population? constant decreasing increasing nearing half of K random

Examine the characteristics of logistic growth by completing each statement. Not all choices will be used. *1 S exponential four competition follicular lag two J stable equilibrium Logistic growth results in a(n) curve when graphed. This growth curve exhibits time. The phase exhibits a slow growth rate due to the small number of individuals within the population early on. Exponential growth slows as increases during the deceleration phase. As the population size grows, the growth rate will accelerate due to biotic potential during what is called the growth phase. -shaped growth distinct phases over Finally, the carrying capacity is reached during the < Prey n for resources phase where birth and death rates are equal

During 24 months, a population of 5,000 prairie dogs experienced 6 500 births and 5 560 deaths. Forty two prairie dogs left the population, and 85 prairie dogs joined the population. Calculate the growth of the prairie dog population during the 24 months. Calculate the per capita growth rate of the prairie dog population and the per capita growth rate per year. Show all work and explanation.

Which set of values for the intrinsic rate of increase, finite rate of increase, and net reproductive rate could describe the same growing population? (Note: you should not need to do any math to figure this one out. Just think through general interpretations of each parameter) Or = -0.14, A = 0.87, RO = 0.5 r = 3.0, A = 0.22, RO = 0.5 r = 0.22, A = 1.25, RO = 3.0 %3! r = = 0.22, A = -0.14, RO = 0.5

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identify and describe this type of population growth pattern.   I put fluctuation growth pattern as it matched up with what i have previously learned but just wanted to double check.   i know there is exponential growth, logistic growth, fluctuations and cycles when it comes to population dynamics

What is true of a population with a logistic growth pattern? Choose All That Apply It has growing at a constant rate It is at or close to its carrying capacity Its K-N/K value does not change It has an exponential growth phase

Population growth model Notes Population growth Using discrete time steps, which is easier to describe that continuous change, the model for population growth is this: N₁ Try changing the blue numbers, for "r" (rate) and "N0" (start population), below. r: No: Nort Moose: 1.5 House fly: 80 *** 80 Time step (t) (N) Population at end of time step (N₁) 2 0 1 2 3 4 5 6 7 8 9 10 Wolf: 1.2 Z żż ź żż žžžžž ž Cockroach: 40 2 N₁ 160 No 12800 1024000 81920000 6553600000 5.24288E+11 4.1943E+13 3.35544E+15 2.68435E+17 N10 2.14748E+19 N₂ N3 N4 N5 N6 Try these hypothetical "r" values to begin, then try new numbers of your own: N7 N8 N9 Rabbit: 5 Endangered tiger: 0.8

Exponential population growth occurs when N=K.   True   False

If a population has a constant r = 0.3 Group of answer choices the per capita rate of population increase continues to accelerate as the population grows the time necessary for population size to double gets shorter as time goes by since population size is increasing exponentially the absolute increase (change in population size per unit time) is also constant the time necessary for population size to double is also constant

1. A population of black-capped chickadees grows continuously with a constant per capita growth rate. It took 2 years to grow from 400 individuals to the current population of 3000 individuals. How long will it take to grow from 3000 to 12,000? Write your answer in the box below. No credit will be given for your answers unless you show your work. Place your final answer in the box below. time to grow from 3000 to 12,000 =

Demographic momentum is the population principle that states that; Populations cannot exceed their carrying capacity Youthful populations grow much faster than populations with many older people The resources of the earth are finite and so no population can grow forever We can increase production to account for the growing human population