Chemistry-
General
Easy
Question
The conversion of m-nitrophenol to resorcinol involves respectively
- Hydrolysis, diazotization and reduction
- Diazotization, reduction and hydrolysis
- Hydrolysis, reduction and diazotization
- Reduction, diazotization and hydrolysis
The correct answer is: Hydrolysis, diazotization and reduction
Related Questions to study
chemistry-
At 530 K, glycerol reacts with oxalic acid to produce
At 530 K, glycerol reacts with oxalic acid to produce
chemistry-General
chemistry-
The following reaction is known as ![](data:image/png;base64,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)
The following reaction is known as ![](data:image/png;base64,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)
chemistry-General
chemistry-
On heating glycerol with conc.
a compound is obtained which has bad odour. The compound is:
On heating glycerol with conc.
a compound is obtained which has bad odour. The compound is:
chemistry-General
chemistry-
On conversion into the Grignard reagent followed by treatment with absolute ethanol, how many isomeric alkyl chlorides would yield 2-methylbutane?
On conversion into the Grignard reagent followed by treatment with absolute ethanol, how many isomeric alkyl chlorides would yield 2-methylbutane?
chemistry-General
chemistry-
What is formed when glycerol reacts with excess of HI?
What is formed when glycerol reacts with excess of HI?
chemistry-General
chemistry-
General formula for alcohols is:
General formula for alcohols is:
chemistry-General
chemistry-
Which of the following compounds is weakest acid?
Which of the following compounds is weakest acid?
chemistry-General
physics-
Assertion :We cannot produce a real image by plane or convex mirrors under any circumstances
Reason : The focal length of a convex mirror is always taken as positive
Assertion :We cannot produce a real image by plane or convex mirrors under any circumstances
Reason : The focal length of a convex mirror is always taken as positive
physics-General
chemistry-
An organic compound reacts with
to give. The compound with sodium metal gives ![n minus b u tan e. space T h u s comma space A space a n d space B space a r e colon](data:image/png;base64,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)
An organic compound reacts with
to give. The compound with sodium metal gives ![n minus b u tan e. space T h u s comma space A space a n d space B space a r e colon](data:image/png;base64,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)
chemistry-General
maths-
If f : R → R is continuous and differentiable function such that
f(t) dt + f¢¢¢ (3)
t3
dt – f ¢ (1)
t2 dt + f ¢¢ (2)
t. dt, then the value of f ¢ (4) is :
If f : R → R is continuous and differentiable function such that
f(t) dt + f¢¢¢ (3)
t3
dt – f ¢ (1)
t2 dt + f ¢¢ (2)
t. dt, then the value of f ¢ (4) is :
maths-General
physics-
Assertion : The refractive index of diamond is
and that of liquid is ![square root of 3](data:image/png;base64,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)
If the light travels from diamond to the liquid, it will totally reflected when the angle of incidence is 30o
Reason :
where
is the refractive index of diamond with respect to liquid
Assertion : The refractive index of diamond is
and that of liquid is ![square root of 3](data:image/png;base64,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)
If the light travels from diamond to the liquid, it will totally reflected when the angle of incidence is 30o
Reason :
where
is the refractive index of diamond with respect to liquid
physics-General
maths-
If f : [0, p] → R is continuous and
f(x) sin x dx =
f(x) cos x dx = 0, then the number of roots of f(x) in (0, p) is
If f : [0, p] → R is continuous and
f(x) sin x dx =
f(x) cos x dx = 0, then the number of roots of f(x) in (0, p) is
maths-General
physics-
Assertion : Different colours travel with different speed in vacuum
Reason : Wavelength of light depends on refractive index of medium
Assertion : Different colours travel with different speed in vacuum
Reason : Wavelength of light depends on refractive index of medium
physics-General
chemistry-
The following substance can be used as a raw material for obtaining alcohol:
The following substance can be used as a raw material for obtaining alcohol:
chemistry-General
chemistry-
Etherates are
Etherates are
chemistry-General