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Mod 2.1 - Rady
Chapter 2
| Question | Answer |
|---|---|
| What 3 Thoeries did Mendel's work refute? | |
| What made Mendel so successful? | 1. chose a very suitable orgnaism - Pisum Sativum 2. took the time to ensure pure breeding 3. concentrated on one/few discontinuous characters at a time 4. adopted quantitative (numerical) form of analysis |
| What was Mendel's organism? | Pisum Sativum - Garden Pea Plant |
| How many traits did Mendel study in total? | 7 |
| Name and describe the 2 types of crosses Mendel carried out | 1. Cross-fertilization - pollen and egg are derived from different plants 2. Self-fertilization - pollen and egg are derived from the same plant |
| What is a monohybrid cross? | Crosses from two different lines that differ in a single trait |
| Describe Mendel's monohybrid cross design. | Pure bred P generation crossed with itself, then offspring of cross-fertilization of parents for Pf1, then offspring of self-fertilization of F1, then offspring of self-fertilization of F2, etc... |
| Desribe the quantitative results of Mendel's monohybrid cross design. | F1 showed 1 of the 2 parental traits F2 showed 3:1 ratio This worked for all 7 traits studied |
| What was proposed by Mendel in the Particulate Theory of Inheritance? | 1. organisms have 2 alleles - 1 from each P 2. they are homozygous or heterozygous 3. dominant/recessive - if they are different, the expressed is dominant 4. gametes separate randomly at formation 5. male/female union reestablishes the paired units |
| What is the Law of Segregation? | during gamete formation, the paired factors (alleles) segregate randomly so that hald of the gametes received oen factor and hald received the other |
| Define homozygous. | same |
| Define heterozygous | different |
| Define genotype | the specific allelic composititon of an idividual |
| With respect to height, a pea plant may have _____ different genotypes. | 3 |
| Define phenotype. | the physical appearance of an individual |
| With respect to height, a pea plant may have _____ different phenotypes. | 2 |
| The phenotype is a product of_______________. | the environment |
| Give genotype description and phenotype of the following where the trait is height: TT Tt tt | TT - homozygous dominant - Tall Tt - heterozygous - Tall tt - homozygous recessive - dwarf or short |
| What is a test-cross? | an organism with a known phenotype but unknown genotype is crossed with an organism that has the recessive phenotype |
| What is the law of independent assortment | during gamete formation, the segregation of any pair of hereditary determinants is independent of the segregation of other pairs |
| In a tri-hybrid test cross, how many squares will an F2 generation produe? What is the quicker way? | 64, instead of a traditional punnett square, the forked-line method is used |
| What is the forked-line method? | users treat each gene separately: - 3/4 will have phenotype A, 1/4 phenotype a - 3/4 will have phenotype B, 1/4 phenotype b - 3/4 will have phenotype C, 1/4 phenotype c Traits must not be linked! |
| In multihybrid crosses, what is the formula for the number of possible gametes formed by a parent | 2^n, where n = # of heterozygous gene pairs invovled |
| In multihybrid crosses, what is the formula for the number of different genotypes in zygotes | 3^n, where n = # of heterozygous gene pairs invovled |
| In multihybrid crosses, what is the formula for the number of different phenotypyes produced | 2^n, where n = # of heterozygous gene pairs invovled |
| In multihybrid crosses, what is the formula for the proportion of homozygous recessive in F2 generation | 1/(4^n), where n = # of heterozygous gene pairs invovled |
| What is the basic formula for probability? What is its range? | # of favorable cases / total # of cases Range - 0 to 1 |
| What is the Product rule? | the probabilty of the occurrence of independent events is the product of their respective probabilites Also called the AND rule where individual probabilties are multiplied together |
| What is the Sum rule? | the probability of the occurrence of one of several mutally exclusive events is the sum of their respective probabilities Also called the OR rule where individual probabilities are added together |
| What is the Binomial Theorem? | Probability of the occurrence of unordered mutually exclusive events ( n! / x!(n-x)!) x (p^x) x (q^n-x) p - probabilty that unordered events will occur n - total # of events x - # of events in category p - individual probability of x q - p of other |
| learn chi-squared analysis. |