Ask your own question, for FREE!
Mathematics 20 Online
OpenStudy (jakyfraze):

please help In evolution, the study of vertebrate forelimbs is related to _______ evidence. A. biochemical B. biogeographical C. fossil D. anatomical

OpenStudy (jackthegreatest):

d, anatomical https://answers.yahoo.com/question/index?qid=20131003080315AALozkK

OpenStudy (jakyfraze):

are you sure?

OpenStudy (jackthegreatest):

click on link

OpenStudy (jackthegreatest):

Anatomy is the study of the structure of the bodies of living things. The vertebrate forelimb has the characteristic structure "one bone, two bones, lots bones, five digits". In the forelimb, this translates to one bone (humerus), two bones (radius and ulna), lotsa bones (carpal bones or hand), and five digits (fingers). In the hind limb, it translates to one bone (femur), two bones (tibia and fibula), lotsa bones (tarsal bones or foot), and five digits (phalanges or toes). This basic structural - i.e. anatomical - pattern is repeated throughout the amphibians, reptiles and mammals. None of the other answers fit.

OpenStudy (jackthegreatest):

lol i just copy pasted, but check the link out

OpenStudy (jakyfraze):

okay i see it thank you. can i ask you another one

OpenStudy (jackthegreatest):

maybe... i can try answering it

OpenStudy (jakyfraze):

okay :D thank you.

OpenStudy (jakyfraze):

Which of the following is not a form of genetic recombination in bacteria? A. Conjugation B. Transduction C. Binary fission D. Transformation

OpenStudy (jackthegreatest):

c

OpenStudy (jakyfraze):

are you sure?

OpenStudy (jackthegreatest):

im just searching these answers on the internet, u should too... the internet is very useful

OpenStudy (jakyfraze):

lol okay. can i ask you another one please?

OpenStudy (jackthegreatest):

k sure

OpenStudy (jakyfraze):

oh yes awesome!!! thank you

OpenStudy (jakyfraze):

Which one of the following statements presents a condition of the Hardy-Weinberg principle? A. Genetic drift occurs. B. Mutations are present. C. Random mating occurs. D. Gene flow is present.

OpenStudy (jackthegreatest):

i think its a

OpenStudy (jackthegreatest):

or c

OpenStudy (jakyfraze):

i choose C I'm not sure

OpenStudy (jackthegreatest):

congrats we're both not sure now lol

OpenStudy (jackthegreatest):

Assumptions of the Hardy-Weinberg Model Before examining the mathematical model underlying the Hardy-Weinberg equilibrium, let us look at the assumptions under which it operates: Organisms reproduce sexually. Mating is random. Population size is very large. Migration in or out is negligible. Mutation does not occur. Natural selection does not act on the alleles under consideration.

OpenStudy (jakyfraze):

yeah haha. i don't know :(

OpenStudy (jackthegreatest):

according to the definition the answer is c

OpenStudy (jakyfraze):

tell me what you think, https://answers.yahoo.com/question/index?qid=20110125121451AAejM5T

OpenStudy (jackthegreatest):

i agree mating is random

OpenStudy (jackthegreatest):

it says that in the definition i sent u as well

OpenStudy (jakyfraze):

okay I'm sticking with C. thank you

OpenStudy (jackthegreatest):

welcome

OpenStudy (jakyfraze):

can i ask you another one please lol?

OpenStudy (jackthegreatest):

ummm if u give me another medal by posting a new question, yes...

OpenStudy (jakyfraze):

okay lol

OpenStudy (jackthegreatest):

waiting for that question

OpenStudy (jakyfraze):

Okay hold on

OpenStudy (jakyfraze):

@DALLINATOR720 thank you, i need help with this question

OpenStudy (jakyfraze):

@Jackrhegreatest I just post it

OpenStudy (jakyfraze):

@ Jack the greatest

OpenStudy (jakyfraze):

@Jackthegreatest I just post a new question

OpenStudy (anonymous):

what?

OpenStudy (jakyfraze):

@DALLINATOR720 sorry about that

Can't find your answer? Make a FREE account and ask your own questions, OR help others and earn volunteer hours!

Join our real-time social learning platform and learn together with your friends!
Can't find your answer? Make a FREE account and ask your own questions, OR help others and earn volunteer hours!

Join our real-time social learning platform and learn together with your friends!