Biology
Grade-10
Easy
Question
The inheritance pattern in which there is blending of traits in the phenotype is called?
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)
Incomplete dominance
Co-dominance
Complete dominance
None of the above
Incomplete dominance
Co-dominance
Complete dominance
None of the above
Hint:
Dominant allele does not mask the effect of the recessive one completely.
The correct answers are: Incomplete dominance,
Complete dominance
- Incomplete dominance is observed in this case.
- The parents are red and white flowers.
- The offspring is a pink colored flower.
- The pink color is because the dominant allele of the red flower does not mask the effect of the recessive white color allele completely.
Related Questions to study
Biology
Which of the following is NOT an example of intra-genic gene interactions?
- Example of epistasis is fur color. The fur color of an animal depends on two genes (E and B). B gene is responsible for color while E gene determines the level of expression of the B gene.
Which of the following is NOT an example of intra-genic gene interactions?
BiologyGrade-10
- Example of epistasis is fur color. The fur color of an animal depends on two genes (E and B). B gene is responsible for color while E gene determines the level of expression of the B gene.
Biology
The hierarchy of dominance in the coat color of rabbit is:
The hierarchy of dominance in the coat color of rabbit is:
BiologyGrade-10
Biology
Which of the following is true regarding coat color in rabbit?
Which of the following is true regarding coat color in rabbit?
BiologyGrade-10
Biology
A gene showing co-dominance has:
- Gene is the unit of heredity.
- Gene has two alleles.
- Two alleles can be same or different (like YY or Yy).
A gene showing co-dominance has:
BiologyGrade-10
- Gene is the unit of heredity.
- Gene has two alleles.
- Two alleles can be same or different (like YY or Yy).
Biology
Which branch of biology focuses on the study of inheritance?
Which branch of biology focuses on the study of inheritance?
BiologyGrade-10
Biology
Phenotype means the ______________________ of an individual.
Phenotype means the ______________________ of an individual.
BiologyGrade-10
Biology
Semi-dominance or partial dominance is also known as:
Semi-dominance or partial dominance is also known as:
BiologyGrade-10
Biology
Coat color in rabbit is an example of:
Coat color in rabbit is an example of:
BiologyGrade-10
Biology
When two or more independent genes present on the same or different chromosomes interact to produce a new expression it is called:
When two or more independent genes present on the same or different chromosomes interact to produce a new expression it is called:
BiologyGrade-10
Biology
Gene interactions occur as:
Gene interactions occur as:
BiologyGrade-10
Biology
In case of co-dominance:
- A, B and O are alleles responsible for blood groups.
- Neither of the allele is completely dominant over other.
- Example: For a person with AB blood group, the expression of both A and B alleles occurs.
In case of co-dominance:
BiologyGrade-10
- A, B and O are alleles responsible for blood groups.
- Neither of the allele is completely dominant over other.
- Example: For a person with AB blood group, the expression of both A and B alleles occurs.
Biology
Which of the following is a term used to refer to a gene variant?
Which of the following is a term used to refer to a gene variant?
BiologyGrade-10
Biology
In incomplete dominance __________________________.
In incomplete dominance __________________________.
BiologyGrade-10
Biology
When two or more than two genes affect the expression of each other it is known as _________.
When two or more than two genes affect the expression of each other it is known as _________.
BiologyGrade-10
Biology
How is incomplete dominance and co-dominance different from a normal Mendelian cross?
How is incomplete dominance and co-dominance different from a normal Mendelian cross?
BiologyGrade-10