Physics-
General
Easy
Question
In the above circuit, C denotes the balance position on the potentiometer wire AB. Which of the following procedures can shift C towards the end B?
![](data:image/png;base64,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)
a) replacing the driving cell X by one with a smaller EMF
b) adding a resistance in series with the galvanometer G
c) increasing the resistance of the rheostat R
- a, b and c
- a and b only
- b and c only
- a and (c) only
The correct answer is: a and (c) only
Related Questions to study
chemistry-
Identify Z in the following series ![](data:image/png;base64,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)
Identify Z in the following series ![](data:image/png;base64,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)
chemistry-General
chemistry-
Which does not give iodoform reaction?
Which does not give iodoform reaction?
chemistry-General
chemistry-
Which one of the following compounds when heated with KOH and a primary amine gives carbylamine test?
Which one of the following compounds when heated with KOH and a primary amine gives carbylamine test?
chemistry-General
chemistry-
The well known insecticide – gammexane is one of the steroisomers of hexachlorocyclohexane. The reagent useful for conversion of benzene into hexa chlorocyclohexane is
The well known insecticide – gammexane is one of the steroisomers of hexachlorocyclohexane. The reagent useful for conversion of benzene into hexa chlorocyclohexane is
chemistry-General
chemistry-
Ethylene dichloride and ethylidene dichloride are isomeric compounds. Identify the statement which is not applicable to both of them
Ethylene dichloride and ethylidene dichloride are isomeric compounds. Identify the statement which is not applicable to both of them
chemistry-General
physics-
The coordinates of the centre of the smallest circle passing through the origin and having
as a diameter are
The coordinates of the centre of the smallest circle passing through the origin and having
as a diameter are
physics-General
chemistry-
Which one of the following formulae does not correctly represent the bonding capacities of the two atoms involved?
Which one of the following formulae does not correctly represent the bonding capacities of the two atoms involved?
chemistry-General
chemistry-
The reactivity of the compounds
(i) MeBr
(ii) PhCH2Br
(iii) MeCl
(iv)p-MeOC6H4Br decreases as
The reactivity of the compounds
(i) MeBr
(ii) PhCH2Br
(iii) MeCl
(iv)p-MeOC6H4Br decreases as
chemistry-General
chemistry-
A compound which does not give iodoform test on treatment with alkali and iodine is
A compound which does not give iodoform test on treatment with alkali and iodine is
chemistry-General
chemistry-
Chlorobenzene reacts with Mg in dry ether to give a compound (a) which further reacts with ethanol to yield
Chlorobenzene reacts with Mg in dry ether to give a compound (a) which further reacts with ethanol to yield
chemistry-General
chemistry-
TherelativecomparisionofequilibriumconstantsofadditionofRMgBronfourcarbonylcompoundshasbeen shown by the graph below.
![](data:image/png;base64,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)
Which compound corresponds to Gif the four given compounds are:
TherelativecomparisionofequilibriumconstantsofadditionofRMgBronfourcarbonylcompoundshasbeen shown by the graph below.
![](data:image/png;base64,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)
Which compound corresponds to Gif the four given compounds are:
chemistry-General
chemistry-
TherelativecomparisionofequilibriumconstantsofadditionofRMgBronfourcarbonylcompoundshasbeen shown by the graph below.
![](data:image/png;base64,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)
Which compound corresponds to H if the four given compounds are:
TherelativecomparisionofequilibriumconstantsofadditionofRMgBronfourcarbonylcompoundshasbeen shown by the graph below.
![](data:image/png;base64,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)
Which compound corresponds to H if the four given compounds are:
chemistry-General
chemistry-
Methylrediscommonlyusedasindicatorforacidbasetitrations.ItispreparedbytreatingNaNO2/HCIwith anthranilicacidandtheresultingsolutionismixedwithN,Ndimethylanilineandshakedwellthesolutionfor some minutes to get “MethylRed”.
Given: ![](data:image/png;base64,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)
ThetwoorganicmaterialsanthranilicacidandN,NdimethylanilineusedinpreparationofmethylRedcanbe best distinguished by:
Methylrediscommonlyusedasindicatorforacidbasetitrations.ItispreparedbytreatingNaNO2/HCIwith anthranilicacidandtheresultingsolutionismixedwithN,Ndimethylanilineandshakedwellthesolutionfor some minutes to get “MethylRed”.
Given: ![](data:image/png;base64,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)
ThetwoorganicmaterialsanthranilicacidandN,NdimethylanilineusedinpreparationofmethylRedcanbe best distinguished by:
chemistry-General
chemistry-
Methylrediscommonlyusedasindicatorforacidbasetitrations.ItispreparedbytreatingNaNO2/HCIwith anthranilicacidandtheresultingsolutionismixedwithN,Ndimethylanilineandshakedwellthesolutionfor some minutes to get “MethylRed”.
Given: ![](data:image/png;base64,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)
Which is most likely to be “Methyl Red”?
Methylrediscommonlyusedasindicatorforacidbasetitrations.ItispreparedbytreatingNaNO2/HCIwith anthranilicacidandtheresultingsolutionismixedwithN,Ndimethylanilineandshakedwellthesolutionfor some minutes to get “MethylRed”.
Given: ![](data:image/png;base64,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)
Which is most likely to be “Methyl Red”?
chemistry-General
chemistry-
Which statement(s) is/are correct :
Which statement(s) is/are correct :
chemistry-General