I'm confused on why mutation-selection balance is responsible for this: looking at the host-
Coevolution between interacting species is known as host-parasite coevolution. According to the red queen hypothesis (RQH), coevolution between hosts and parasites maintains genetic variation across time. The RQH hypothesizes that "parasites evolve to specifically infect the most prevalent host genotypes in a population." As a result, parasites exert negative frequency-dependent selection (balancing selection) on their hosts, with the most prevalent host genotypes having low fitness and declining in frequency as parasites infect them. Rare host genotypes escape infection and thus increase in frequency. The frequency of host genotypes and parasite genotypes oscillates over time as a result of this rare advantage. Thus, host-parasite coevolution is anticipated to maintain genetic diversity in host and parasite populations.
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- Polio has a basic reproduction number (R) = 5. The vaccine is very good; in fact, polio vaccine is 99% effective when two follow up booster shots are given. What proportion of a population needs to be vaccinated in order for herd immunity to be effective? Be sure to enter your answer as a decimal, not as a percentage.arrow_forward66)Parasites are organisms that make a living at the expense of another organism called a host. In populations of hosts and parasites, not all the possible parasite genotypes can successfully infect all the possible host genotypes. The most successful parasite genotypes (i.e. those with the highest fitness) are those that can exploit the most common host genotypes. As a result, the most common host genotypes suffer a decline in fitness. Meanwhile, rare host genotypes are relatively unaffected by parasites and thus enjoy a higher fitness which causes them to become more common. As a host genotype becomes more common, it also becomes a bigger target for parasites and eventually experience a decline in fitness. This is a case of Stabilizing selection Negative frequency dependent selection Disruptive selection Purifying selection Heterozygote advantagearrow_forward1) A mathematical (differential equation) representation for a metapopulation can be written as dp/dt = cp(1- p) - ep where p is the proportion of patches occupied at time t, c is the rate of patch colonization, and e is the rate of patch extinction. The term on the left hand side is the ‘rate of change in the proportion of patches occupied.’ The first term on the right hand side of the equation provides the effective gain in patch occupancy as a function of p due to the colonization process, and the term in parentheses represents the fraction of patches not currently occupied. The second right hand side term provides the effective loss of patch occupancy due to the (local) extinction process. a) Look at the term for the colonization process. How would you modify this term if you wanted to capture the idea that habitat loss destroyed (i.e., made uninhabitable) a proportion D from the patches that are available for colonization ? b) What value of D guarantees complete extinction of…arrow_forward
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