A) A vampire bat shares food with a sibling who is starving,…
A) A vampire bat shares food with a sibling who is starving, increasing the sibling’s survival chance by 40%. The cost to the donor is a 10% reduction in its own survival. The donor and recipient are full siblings (i.e. they share the same mother and father). Does this food-sharing behavior satisfy Hamilton’s Rule, and is it likely to be favored? (Need to show calculations to receive full credit) B) Now consider a scenario where the same bat is sharing food with a starving grandparent, increasing the grandparent’s survival chance by 40%. The cost to the donor remains a 10% reduction in its own survival. The relatedness coefficient between the donor and grandparent is r=0.25. Does this food-sharing behavior satisfy Hamilton’s Rule, and is it likely to be favored? (Need to show calculations to receive full credit)
Read DetailsA population of beetles is being studied, and the following…
A population of beetles is being studied, and the following life table summarizes the survivorship and fecundity data: Age (x) Survivorship (lx) Fecundity (mx) 0-1 1.0 0 1-2 0.6 1.0 2-3 0.3 1.5 3-4 0.1 0.5 A) Using the life table, calculate the net reproductive rate (R0) (Need to show calculations to receive full credit). B) Determine whether the population is growing, shrinking, or stable.
Read DetailsA) A team of ecologists is studying a population of snails i…
A) A team of ecologists is studying a population of snails in a marsh. During the first sampling, they capture and mark 120 snails before releasing them back into the population. A week later, they recapture 150 snails, 30 of which are marked. Calculate the size of the snail population. (Need to show calculations to receive full credit). B) After carefully observing the recaptured animals, the researchers discovered that 10% of the marked snails actually lost their marks during the study period. Adjust the population estimate to account for this mark loss. Hint: The true number of marked snails in the second sample (R′) can be recalculated as: R′=R/(1−Mark Loss Rate). (Need to show calculations to receive full credit).
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