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NemiM [27]
4 years ago
15

Consider the cladogram. Which is the best description of the two organisms highlighted in pink? They are separated by two nodes.

They share a recent common ancestor. They belong to the same species. They are ancestors of each other.

Advanced Placement (AP)
2 answers:
AveGali [126]4 years ago
8 0

Hello. You forgot to attach the cladogram. The cladogram is attached below.

Answer:

They share a recent common ancestor.

Explanation:

The cladogram is a diagram widely used to show the relationship between the different taxes that make up the species. Using this diagram it is possible to observe the ancestry and biological evolution of living beings over the years.

Each line in the cadogram represents a living being, or a taxon that gave rise to other lines, that is, it gave rise to other living beings. In this case, in the cladogram below we can see that the two organisms highlighted in pink, have lines that originate from the same line, which shows that these organisms share the same ancestor.

dlinn [17]4 years ago
7 0

Answer:

They share a recent common ancestor.

Choices:

They are separated by two nodes.

They share a recent common ancestor.

They belong to the same species.

They are ancestors of each other.

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What percentage of the area under a normal curve lies within the following boundaries? (use two decimal places)
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All you have to do is to find the following from the z-score table:
On the 1st row of the table, you can read the value of z & you complete the value by reading the corresponding horizontal line. However watch out which table you are using & what is requested from you. For example in the following question:

a. Between the mean and a z = 1.27: , if you use a normal table it will give you the value of ==> 0.8990==>89.8%, which is the area from the EXTREME LEFT TO z=1.27., whereas yo have to calculate the area from the mean to
 to z=1.27 0r 0.8990 -.5=0.398 or 39.85 (.5, because you start counting from the mean):
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a. Between the mean and a z = 1.27 ==> 39.8%

b. Between the mean and a z = -0.91 ==> 0.31859==>18.31%
c. Between the z scores of -1.84 and 1.39 . In this case you will find the value of each z & you will add up both: for z= -1.84 ==> 0.88482 or 88.48%
d. Between the z scores of -2.58 and 2.58: same as above,==>99.1%
e. Above a z of 1.96 , means from z to the end. The area from the mean to z=1.96 ==> 0.475, what wee need is from this point to the end
that is 0.5-0.475=2.5%
f. Below a z score of -2.58 same as above but -2.58 to the extreme left
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g. Above a z score of -1.72 ==> 95.72%
h. Below a z of 1.96 ==>97.5%


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