Final answer:
In approximately 0.019% of the 200 primary oocytes, a chiasma would be observed between the two loci mentioned.
Step-by-step explanation:
In this case, the number of possible genetic combinations can be calculated using the formula 2^n, where n is the number of chromosomes in a set. Given that there are 12 map units between the two loci and that the organism in question is a mouse, which has 20 chromosomes in total, we can calculate the number of possible combinations as 2^20. This equals approximately 1,048,576 possible combinations.
Since there are 200 primary oocytes being examined, we can estimate the percentage of oocytes that would have a chiasma between the two loci mentioned above by dividing the number of oocytes with a chiasma by the total number of possible combinations. The calculation would be 200/1,048,576 * 100, which equals approximately 0.019%. Therefore, in approximately 0.019% of the 200 primary oocytes, a chiasma would be observed between the two loci.