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ivann1987 [24]
3 years ago
5

The graph represents a typical carrying capacity graph, or the maximum population size a certain environment can support for an

extended period of time, for particular species. Under ideal conditions, a population naturally increases until it overshoots the carrying capacity. At this point, the environment can no longer provide for the species, due to a number of different environmental resistances. The population, due to lack of resources, will begin to die out, allowing the environment to recover.
Based on the trends of the carrying capacity graph, what is the predicted population of organisms, in millions, in 1950?
A) 1.25 million
B) 1.75 million
C) 2.0 million
D) 3.0 million

Biology
1 answer:
RSB [31]3 years ago
3 0

Answer:

B) 1.75 million

Explanation:

In the graph, the blue line is labelled as the carrying capacity. This must mean the purple line is the predicted population.

Above "1950" on the x-axis, the purple line reaches a space about halfway between 1.5 million and 2.0 million.

1.75 million is halfway between these two numbers.

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What was the second organism to be found here on planet Earth? *
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What was the second organism to be found here on planet Earth?

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7 0
2 years ago
Read 2 more answers
What percent of iodine has decayed if 5 half lives have passed?
goldfiish [28.3K]

Hello!

A half-life is the amount of time it takes half of an element to decay. For example, after one of carbon's half-life, half of carbon would've decayed.

Now, we can calculate how much has decayed if 5 half lives have passed.

1 -> 50% (1) -> 25% (2) -> 12.5% (3) -> 6.25% (4) -> 3.125% (5)

Therefore, there would be 3.125% left of iodine. However, your question is asking what percent has decayed. Therefore, subtract 3.125 from 100% to get your final answer.

100 - 3.125 = 96.875

Therefore, your final answer is 96.875% of iodine has decayed if 5 half lives have passed.

Hope this helps!

3 0
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Explanation:

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A cross between the F1 generation will give the following results:

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