science
Grade-10
Easy
Question
What is the name of part 1 in the given image?
![](data:image/png;base64,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)
- Sister chromatids
- Chromatids
- Telomere
- Centromere
Hint:
The constricted portion of a chromosome where spindle fibers attach during cell division.
The correct answer is: Centromere
- Centromere is the constricted portion of a chromosome
- Sister chromatids formed during cell division are attached to one another at centromere
- During cell division, the spindle fibers attach to the centromere and contract causing the sister chromatids to separate
- Based on the position of centromere, the chromosomes can be divided into metacentric, acrocentric, submetacentric and telocentric
- The part attached to the centromere are called the arm(s) of a chromosome
Related Questions to study
science
Observe the image and select the answer.
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)
Observe the image and select the answer.
![](data:image/png;base64,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)
scienceGrade-10
science
A cell with ‘n’ number of chromosomes is called as _________.
A cell with ‘n’ number of chromosomes is called as _________.
scienceGrade-10
science
_________ is the way animal produces the same offspring.
_________ is the way animal produces the same offspring.
scienceGrade-10
science
Which of the following statement is correct?
Which of the following statement is correct?
scienceGrade-10
science
Which of the following is the characteristic feature of a living thing?
Which of the following is the characteristic feature of a living thing?
scienceGrade-10
science
There are _____ chromosomes in human beings.
There are _____ chromosomes in human beings.
scienceGrade-10
science
Select the incorrect statement.
Select the incorrect statement.
scienceGrade-10
science
Mitosis is the method by which eukaryotic cells
Mitosis is the method by which eukaryotic cells
scienceGrade-10
science
Mitosis_______.
Mitosis_______.
scienceGrade-10
science
Chromosome shape can be seen best through ____
Chromosome shape can be seen best through ____
scienceGrade-10
science
DNA is primarily situated in_________.
DNA is primarily situated in_________.
scienceGrade-10
science
There are _____ pairs of chromosomes in humans.
There are _____ pairs of chromosomes in humans.
scienceGrade-10
science
The word chromosome comes from______.
The word chromosome comes from______.
scienceGrade-10
science
Cytokinesis starts in ______.
Cytokinesis starts in ______.
scienceGrade-10
science
______ occurs after metaphase
______ occurs after metaphase
scienceGrade-10