Chemistry-
General
Easy
Question
n, l and m values of an electron in 3pyorbital are:
- n=3;l=1 and m=1
- n=3;l=1andm=–1
- Bothe1and2arecorrect
- None of these
The correct answer is: Bothe1and2arecorrect
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Which stages of cell division do the following figures A and B represent respectively ?
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)
Which stages of cell division do the following figures A and B represent respectively ?
![](data:image/png;base64,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)
biologyGeneral
biology
Given below is a schematic break-up of the phases/stages of cell cycle Which one of the following is the correct indication of the state/phase in the cell cycle -
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)
Given below is a schematic break-up of the phases/stages of cell cycle Which one of the following is the correct indication of the state/phase in the cell cycle -
![](data:image/png;base64,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)
biologyGeneral
chemistry-
Which of the following transition neither shows absorption nor emission of energy incase of Hydrogen atom:
Which of the following transition neither shows absorption nor emission of energy incase of Hydrogen atom:
chemistry-General
chemistry-
1s2 2s2 2p5 3s2 shown configuration of:
1s2 2s2 2p5 3s2 shown configuration of:
chemistry-General
chemistry-
The ratio of wave lengths of first line of Lymen series in Li+2 and first line of Lymen series in deuterium(1H2)is:
The ratio of wave lengths of first line of Lymen series in Li+2 and first line of Lymen series in deuterium(1H2)is:
chemistry-General
chemistry-
The wavelength of photon obtained by electron transition between two levels in H–atom and singly ionised He are λ1 and λ2 respectively, then:
The wavelength of photon obtained by electron transition between two levels in H–atom and singly ionised He are λ1 and λ2 respectively, then:
chemistry-General