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In rats, the following genotypes of two independently assorting autosomal genes determine coat color: A third gene pair on a separate autosome determines whether or not any color will be produced. The \(C C\) and \(C c\) genotypes allow color according to the expression of the \(A\) and \(B\) alleles. However, the \(c c\) genotype results in albino rats regardless of the \(A\) and \(B\) alleles present. Determine the \(F_{1}\) phenotypic ratio of the following crosses: (a) \(A A b b C C \quad \times \quad\) aaBBcc (b) \(A a B B C C \quad \times \quad A A B b c c\) (c) \(A a B b C c \quad \times \quad\) AaBbcc (d) \(A a B B C c \quad \times \quad A a B B C c\) (e) \(A A B b C c \quad \times \quad A A B b c c\)

Short Answer

Expert verified
Answer: The phenotypic ratio of this cross is 1:0, with all progenies having the same colored phenotype.

Step by step solution

01

(a) Cross: \(A A b b C C \times aaBBcc\)

First, let's perform a Punnett square with the given genotypes of the two rats. Since both of the rats' genotypes for Gene A are homozygous (AA and aa), the progeny will maintain their respective genotype. For Gene B, both rats are homozygous but different (bb x BB), and Gene C, one rat is homozygous dominant and the other one is homozygous recessive (CC x cc). The resulting offspring genotype will be \(AaBbCc\). Since C is present, color will be expressed. The \(F_{1}\) phenotypic ratio is 1:0, since all progenies will share the same phenotype.
02

(b) Cross: \(A a B B C C \times A A B b c c\)

Perform a Punnett square for each gene pair. For Gene A: All offspring will be Aa. For Gene B: Half the offspring will be BB, and the other half will be Bb. For Gene C: All offspring will be Cc. As C is present, color is expressed. The \(F_{1}\) phenotypic ratio will be 1 (A_) : 1 (a_) for Gene A and 2 (B_) : 0 (bb) for Gene B, resulting in a 2:0 overall ratio.
03

(c) Cross: \(A a B b C c \times A a B b c c\)

Perform a Punnett square for each gene pair. For Gene A: The ratio is 1 (AA) : 2 (Aa) : 1 (aa). For Gene B: The ratio is 1 (BB) : 2 (Bb) : 1 (bb). For Gene C: One-fourth of the offspring will be cc (albino), and the remaining three-fourth will be C_. This results in a 9:3:4 phenotypic ratio when considering the three genes together: 9 colored with dominant A and B, 3 colored with dominant A and recessive b, and 4 albino.
04

(d) Cross: \(A a B B C c \times A a B B C c\)

Perform a Punnett square for each gene pair. For Gene A: The ratio is 1 (AA) : 2 (Aa) : 1 (aa). For Gene B: All offspring will be BB. For Gene C: One-fourth of the offspring will be cc (albino), and the remaining three-fourth will be C_. This results in a 3:1 phenotypic ratio: 3 colored with dominant A and B and 1 albino.
05

(e) Cross: \(A A B b C c \times A A B b c c\)

Perform a Punnett square for each gene pair. For Gene A: All offspring will be AA. For Gene B: The ratio is 1 (BB) : 2 (Bb) : 1 (bb). For Gene C: One-fourth of the offspring will be cc (albino), and the remaining three-fourth will be C_. This results in a 6:2 phenotypic ratio: 6 colored with dominant A and various combinations of B and 2 albino.

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Key Concepts

These are the key concepts you need to understand to accurately answer the question.

Punnett Square
The Punnett square is a simple but powerful tool used in genetics to predict the possible genotypes of offspring based on the parental alleles. This method provides a visual representation of all potential combinations and helps in understanding the probability of inheriting particular traits.

To construct a Punnett square, you list the alleles of one parent along the top, and the alleles of the other parent along the side. Each box within the square represents a possible genotype for the offspring. For example, in a dihybrid cross with two traits, you create a box for every possible combination, usually resulting in a 4x4 grid.

Using the Punnett square, you can predict the genotypic and phenotypic ratios of the offspring. This tool is especially useful when dealing with Mendelian inheritance patterns and can be applied to more complex genetic crosses by accounting for multiple alleles or genes.
Phenotypic Ratio
The phenotypic ratio refers to the relative number of offspring manifesting different phenotypes, resulting from a genetic cross. It reflects how often each phenotype appears in the offspring.

For example, in a typical Mendelian monohybrid cross involving a dominant and recessive trait, the phenotypic ratio often results in a 3:1 ratio for dominant to recessive phenotypes, assuming that the trait is governed by simple Mendelian inheritance.

Dihybrid crosses involving two genes can achieve a 9:3:3:1 phenotypic ratio, where 9/16 shows both dominant traits, 3/16 show one dominant and one recessive trait, another 3/16 exhibit the opposite combination, and 1/16 has both recessive traits. However, the presence of additional modifying factors, such as albino genes in the given exercise, can alter this expected outcome into something like the seen 9:3:4, where the final group is influenced by the modifying cc allele causing albinism.
Autosomal Genes
Autosomal genes are located on one of the 22 non-sex chromosomes, known as autosomes. These genes are not directly involved in determining the sex of an individual, unlike the genes located on sex chromosomes (X and Y).

When dealing with autosomal genes, inheritance patterns are predictable through Mendel's laws of inheritance. Each individual inherits one allele from the mother and one from the father, resulting in either homozygous (two of the same alleles) or heterozygous (one of each allele) genotypes.

In the provided genetic cross exercise, genes A, B, and C are discussed. Genes A and B are examples of autosomal genes affecting coat color in rats, influenced by their combinations. The gene C acts as a switch. If a rat inherits two recessive cc alleles, it results in albino phenotype, overriding the effects of genes A and B. This type of interaction between genes exemplifies epistasis, where one gene can suppress or modify the expression of another.

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Most popular questions from this chapter

Horses can be cremello (a light cream color), chestnut brownish color), or palomino (a golden color with white in the horse's tail and mane). Of these phenotypes, only palominos never breed true. (a) From the results given above, determine the mode of inheritance by assigning gene symbols and indicating which genotypes yield which phenotypes. (b) Predict the \(F_{1}\) and \(F_{2}\) results of many initial matings between cremello and chestnut horses.

In goats, the development of the beard is due to a recessive gene. The following cross involving true-breeding goats was made and carried to the \(\mathrm{F}_{2}\) generation: Offer an explanation for the inheritance and expression of this trait, diagramming the cross. Propose one or more crosses to test your hypothesis.

Pigment in mouse fur is only produced when the \(C\) allele is present. Individuals of the \(c c\) genotype are white. If color is present, it may be determined by the \(A, a\) alleles. AA or \(A a\) results in agouti color, while aa results in black coats. (a) What \(F_{1}\) and \(F_{2}\) genotypic and phenotypic ratios are obtained from a cross between \(A A C C\) and aacc mice? (b) In three crosses between agouti females whose genotypes were unknown and males of the aacc genotype, the following phenotypic ratios were obtained:

As in Problem \(12,\) flower color may be red, white, or pink, and flower shape may be personate or peloric. For the following crosses, determine the \(P_{1}\) and \(F_{1}\) genotypes: (a) red, peloric \(\times\) white, personate 1 \(\mathrm{F}_{1}:\) all pink, personate (b) red, personate \(\times\) white, peloric 1 \(\mathrm{F}_{1}:\) all pink, personate (c) pink, personate \(\times\) red, peloric $\rightarrow \mathrm{F}_{1} \quad\left\\{\begin{array}{l}1 / 4 \mathrm{red}, \text { personate } \\ 1 / 4 \mathrm{red}, \text { peloric } \\ 1 / 4 \mathrm{pink}, \text { peloric } \\\ 1 / 4 \mathrm{pink}, \text { personate }\end{array}\right.$ (d) pink, personate \(\times\) white, peloric $\rightarrow \mathrm{F}_{1}\left\\{\begin{array}{l}1 / 4 \text { white, personate } \\ 1 / 4 \text { white, peloric } \\ 1 / 4 \text { pink, personate } \\ 1 / 4 \text { pink, peloric }\end{array}\right.$ (c) What phenotypic ratios would result from crossing the \(\mathrm{F}_{1}\) of (a) to the \(F_{1}\) of \((b) ?\)

In a unique species of plants, flowers may be yellow, blue, red, or mauve. All colors may be true breeding, If plants with blue flowers are crossed to red- flowered plants, all \(\mathrm{F}_{1}\) plants have yellow flowers. When these produced an \(\mathrm{F}_{2}\) generation, the following ratio was observed: \(9 / 16\) yellow: \(3 / 16\) blue: \(3 / 16\) red: \(1 / 16\) mauve In still another cross using true-breeding parents, yellow-flowered plants are crossed with mauve-flowered plants. Again, all \(\mathrm{F}_{1}\) plants had yellow flowers and the \(\mathrm{F}_{2}\) showed a 9: 3: 3: 1 ratio, as just shown. (a) Describe the inheritance of flower color by defining gene symbols and designating which genotypes give rise to cach of the four phenotypes. (b) Determine the \(F_{1}\) and \(F_{2}\) results of a cross between truebreeding red and true-breeding mauve-flowered plants.

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