Problem Set 5

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4. A small portion of the genetic map of Neurospora crassa chromosome VI is illustrated here. The cys-1 mutation blocks cysteine synthesis, and the pan-2 mutation blocks pantothenic acid synthesis. In a cross of cys-1 pan-2 ◊ CYS-1 PAN-2, what are the expected frequencies of the following types of asci, assuming complete chromosome interference? a. First-division segregation of cys-1 and first-division segregation of pan-2. b. First-division segregation of cys-1 and second-division segregation of pan-2. c. Second-division segregation of cys-1 and first-division segregation of pan-2. d. Second-division segregation of cys-1 and second-division segregation of pan-2. e. Parental ditype, tetratype, and nonparental ditype tetrads? Ans: The gene-centromere map distance equals 1/2 the frequency of second-division segregation, which also equals the frequency of crossing over in the region. In this problem it is easiest to answer the problem by taking the cases out of order, considering the second-division segregations at the beginning. c. The frequency of second-division segregation of cys-1 must be 14%, since the map distance is 7 cM. Because of the complete interference, a crossover on one side of the centromere precludes a crossover on the other side, and so these asci must have firstdivision segregation for pan-2. b. Similarly, the frequency of second-division segregation of pan-2 must be 6%, since the map distance is 3 cM; these asci must have first-division segregation for cys-1. d. Because of the complete interference, second-division segregation of both markers is not possible. a. The only remaining possibility is first-division segregation of both markers, which must have a frequency of 1 - 0.14 - 0.06 = 80%. e. First-division segregation of both markers yields a PD tetrad and second-division segregation for one of the markers yields a TT tetrad. Since there are no double crossovers, there can be no NPD tetrads. Hence, the frequencies are PD = 80% and TT = 20%.
5. Challenge <strong>Problem</strong>: From the map below, predict the type and number of tetrads from the cross a leu1 x a his4. Assume you recover 900 tetrads. mat his leu _|____________|_________________|__ 10.5 15.4 The cross is a leu1 his+ x α leu+ his 4: α his4 leu+ a his+ leu1 region 1 region 2 Four events can occur: 1 no recombination 2 a single recombination event in region 1 3 a single recombination event in region 2 4 two recombination events, one in region 1 and the other in region 2 #1 will produce a parental ditype = Tetrad I #2 will produce a tetratype in which mat changes linkage = Tetrad II #3 will produce a tetratype in which leu changes linkage = Tetrad III #4 will produce a tetratype in which his changes linkage = Tetrad IV I II III IV no recomb recomb region 1 recomb region 2 recomb regs 1 & 2 a leu1 his+ a leu1 his+ a leu1 his+ a leu1 his+ a leu1 his+ α leu1 his+ a leu+ his+ α leu1 his4 α leu+ his4 a leu+ his4 α leu1 his4 α leu+ his+ α leu+ his4 α leu+ his4 α leu+ his4 α leu+ his4 The distance between two genes is cM = 0.5 [ (single XO’s + double XO’s) / total ] x 100 Therefore the total number of recombination events occurring between two loci whose distance is known is derived by simple algebra from the mapping formula: Total XO’s = single XO’s + double XO’s = 2 [ (cM x total) / 100 ] This tells us the total number of recombinants, but to get the number of singles, we must subtract the doubles. The doubles must be calculated independently. cM expresses the probability of a recombination event. If two recombinations are independent of one another, then the number of double recombinants can be calculated by determining the product of their independent probabilities and multiplying by the total.
Page 1 and 2: Problem Set 5 Unordered and Ordered
Page 3: 3. In Neurospora, the following ord

Problem Set 5

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