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Q: Which is not a difference between a population showing exponential growth and a population showing logistic growth?

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expansion difference

let x and y be two numbers ex = y log y = x antilog x = y

the sampled population includes all people whom are included in the sample, the targeted population is what the statistics practitioner is targeting or questioning

It is just a factor or categorical variable. On the other hand for instance, If your age is continuous (rather than age brackets) then it would be a covariate. If your age is given as age-brackets, then it wont be covariate.

difference between as on and as at

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A logistic model is usually S-shaped.

That answer was offensive and stupid

look in your textbook

one is constant while the other continues by growing at a variable

look in your textbook

A logistic growth will at first approximate an exponential growth - until it approximates the "saturation" value, when it begins to increase less quickly.

Exponential growth occurs when numbers increase by a certain factor in each successive time period. Logistic growth is population growth that starts with a minimum number of individuals and reaches a maximum depending on the carrying capacity of the habitat. In exponential growth population grows slowly when it's small, but as the population gets larger, growth speeds up. In logistic growth, when the population is small, the growth rate is fast because there are plenty of natural resources. (Logistic) As the population approaches the carrying capacity, resources become scarce. Completion for food, shelter and mates increases between individuals of a population. As a result, the growth rate slows. Exponential growth, grows fast in the beginning and then slows down. Logistic growth grows slow in the beginning and then speeds up.

look in your textbook

Exponential growth

fundamental difference between a polynomial function and an exponential function?

Procurement is about buying. Logistics is about transporting.

Exponential growth is when the amount of something is increasing, and exponential decay is when the amount of something is decreasing.

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