Chemistry-
General
Easy
Question
What is formed when glycerol reacts with excess of HI?
The correct answer is: ![](data:image/png;base64,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)
When glycerol reacts with HI
iodide is obtained
![](data:image/png;base64,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)
Related Questions to study
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
chemistry-
chemistry-General
chemistry-
Lucas reagent produces cloudiness immediately with:
Lucas reagent produces cloudiness immediately with:
chemistry-General
chemistry-
The product is
The product is
chemistry-General
chemistry-
Alloys of which metal are light and strong and are used in the manufacture of aeroplane parts?
Alloys of which metal are light and strong and are used in the manufacture of aeroplane parts?
chemistry-General
chemistry-
The right order of the solubility of sulphates of alkaline earth metals in water is
The right order of the solubility of sulphates of alkaline earth metals in water is
chemistry-General