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ScienceMakers Toolkit Manual - The History Makers

ScienceMakers Toolkit Manual - The History Makers

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10. Dr. Bowman joined the faculty of the University of Chicago. What was unusual about this process? He<br />

also mentions that the kind of work he wasn’t expecting to do in Iran led him to his job at U of C.; some<br />

might say that he was lucky. Coach Darrel Royal said, “Luck is what happens when preparation meets<br />

opportunity.” How does this quote apply to Dr. Bowman? How can you apply it to your own life?<br />

(Clip #5)<br />

11. Dr. Bowman works with diseases. He states that cancer will eventually be eliminated. What is his<br />

thought process behind this? What are some of the other diseases that have been wiped out in the last<br />

century? Do you think it is possible to cure cancer? How would you go about curing cancer? (Clip #6)<br />

12. Dr. Bowman also works in the fi eld of genetics. What does genetics mean? Where have you heard of<br />

genetics before? How does the study of genetics impact your life?<br />

Experiment - Genetics: <strong>The</strong> Easy Way Developed by Yash Shah<br />

Information for the Teacher<br />

For several years I struggled, as a student, then as a teacher, with genetic problem solving, using the Punnett<br />

Square or the Product Rule method, and following the textbook closely. Few students succeeded in the di- or trihybrid<br />

problem solving. <strong>The</strong>n, one year on the chalkboard, in the process of explaining it to my students, I saw<br />

straight through it. Realizing that all calculating probability is multiplication, that multiplying 3X5X4 provides<br />

the same answer as multiplying 4X3X5, and that the Punnett Square is the same as the elementary school multiplication<br />

table, I created an alternative method to solving genetic problems quickly and accurately.<br />

To teach this lesson a variety of strategies are used, including team and solo problem solving, lecture and demonstration,<br />

and hands-on lab exemplifi cation. First I create hypothetical critters with their own fun gene pool;<br />

these have included either Marlings from Mars or a Recycle Critter. A Recycle Critter is created in a lab setting<br />

by students making male and female heterozygous parents with 5-8 sets of chromosomes and performing<br />

fertilization. <strong>The</strong>y then build the phenotype of their Recycle Critter baby.<br />

Next, students practice and master the six basic monohybrid problems in small groups and on the board explaining<br />

them in front of their peers. I then demonstrate solving a dihybrid problem by simply multiplying the<br />

answers of two monohybrid problems together. <strong>The</strong> preferred method is what I call the forked-line method; I<br />

prefer it since it will line up the genotypic and phenotypic ratios in a nice order, saving the time of counting<br />

through all the squares.<br />

To do this method, one simply writes the ratio of the fi rst cross one on top of another with some space in between,<br />

then draws n lines out from each one (n=equal to the number of possibilities in the ratio of the second<br />

cross) and writes the ratio of the second cross by each possibility of the fi rst cross. Next, one simply multiples<br />

along the forked-line to get the fi nal ratio; this can be done with genotypic ratios, which can be converted to<br />

phenotypic ratios, or can be done with just phenotypic ratios. To double-check the problem, make sure the sum<br />

of the ratio is equal to 4n. Furthermore, if the problem just asks for the possibility of one particular phenotype,<br />

then all one would have to multiply together are the predicted probabilities for that phenotypic combination.<br />

Another method is to multiply the answers of the two squares together by creating a third Punnett Square;<br />

however, this time instead of gametes on the sides, the ratio of one monohybrid cross goes on one side and the<br />

ratio of the other cross goes on the other side. As I have explained in the fi rst paragraph, I usually also tell my<br />

students how I derived these methods; this lets them see how the math they have already learned can be applied.<br />

Because the 16-square Punnett Square is in the text, and especially because my methods do not allow for one to<br />

fi nd gamete possibilities, I also teach the textbook method. Students receive a “How-To” step-by-step handout<br />

on all methods and are given the opportunity to practice several problems.<br />

65<br />

Life Science

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