male stag beetle and its thorax length is 2.3, which of the following is true? Note: While many examples often result in a scaling relationship that looks like this Y = aM because many parameters scale with mass, it is important to note that parameters can scale with any measurement resulting in a power law where Y changes in proportion with mass/length/area/. to the power b. In this case, Y = al". O As the thorax length of the stag beetle increases, the mandible length with be relatively shorter. O As the thorax length of the stag beetle increases, the mandible length will increase by the same amount. O As the thorax length of the stag beetle increases, the mandible length with be relatively longer.
male stag beetle and its thorax length is 2.3, which of the following is true? Note: While many examples often result in a scaling relationship that looks like this Y = aM because many parameters scale with mass, it is important to note that parameters can scale with any measurement resulting in a power law where Y changes in proportion with mass/length/area/. to the power b. In this case, Y = al". O As the thorax length of the stag beetle increases, the mandible length with be relatively shorter. O As the thorax length of the stag beetle increases, the mandible length will increase by the same amount. O As the thorax length of the stag beetle increases, the mandible length with be relatively longer.
Human Anatomy & Physiology (11th Edition)
11th Edition
ISBN:9780134580999
Author:Elaine N. Marieb, Katja N. Hoehn
Publisher:Elaine N. Marieb, Katja N. Hoehn
Chapter1: The Human Body: An Orientation
Section: Chapter Questions
Problem 1RQ: The correct sequence of levels forming the structural hierarchy is A. (a) organ, organ system,...
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Transcribed Image Text:If the allometric coefficient describing the scaling relationship between the mandible length of the
male stag beetle and its thorax length is 2.3, which of the following is true?
Note: While many examples often result in a scaling relationship that looks like this Y = aM
because many parameters scale with mass, it is important to note that parameters can scale with any
measurement resulting in a power law where Y changes in proportion with mass/length/area/. to
the power b. In this case, Y = al'.
O As the thorax length of the stag beetle increases, the mandible length with be relatively shorter.
O As the thorax length of the stag beetle increases, the mandible length will increase by the same amount.
O As the thorax length of the stag beetle increases, the mandible length with be relatively longer.
> Question 8
The situation described in Question 7.
. is an example of isometry.
O . is an example of negative allometry.
O . is an example of positive allometry.
O . is an example of an independent scaling relationship.
Question 9
You spot 2 stag beetles amidst the foliage. One has a thorax length of 40mm and mandibles that are
10mm. The other has a thorax length of 75mm but his mandibles are hidden by some leaves.
According to scaling coefficient given in Question 7, what would you estimate the mandible length
of the second stag beetle to be?
Give your answer in mm rounded to 2 decimal places.
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