Chemistry-
General
Easy
Question
Which will not form a yellow precipitate on heating with an alkaline solution of iodine?
The correct answer is: ![C H subscript 3 O H](data:image/png;base64,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)
Related Questions to study
physics-
A bi-convex lens is formed with two thin planoconvex lenses as shown in the figure Refractive index n of the first lens is 1.5 and that of the second lens s 1.2 Both the curved surfaces are of the same radius of curvature R = 14 cm For this bi-convex lens, for an object distance of 40 cm, the image distance will be
![](data:image/png;base64,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)
A bi-convex lens is formed with two thin planoconvex lenses as shown in the figure Refractive index n of the first lens is 1.5 and that of the second lens s 1.2 Both the curved surfaces are of the same radius of curvature R = 14 cm For this bi-convex lens, for an object distance of 40 cm, the image distance will be
![](data:image/png;base64,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)
physics-General
physics-
The graph between the lateral magnification (m) produced by a lens and the distance of the image (v) is given by
The graph between the lateral magnification (m) produced by a lens and the distance of the image (v) is given by
physics-General
physics-
A small sphere is attached to a cord and rotates in a vertical circle about a point
. If the average speed of the sphere is increased, the cord is most likely to break at the orientation when the mass is at
![](data:image/png;base64,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)
A small sphere is attached to a cord and rotates in a vertical circle about a point
. If the average speed of the sphere is increased, the cord is most likely to break at the orientation when the mass is at
![](data:image/png;base64,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)
physics-General
physics-
Two forces, each equal to
, act as shown in figure. Their resultant is
![](data:image/png;base64,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)
Two forces, each equal to
, act as shown in figure. Their resultant is
![](data:image/png;base64,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)
physics-General
chemistry-
The reaction given below is called: ![C subscript 2 H subscript 5 O H plus S O C l subscript 2 ⟶ C subscript 2 H subscript 5 C l plus S O subscript 2 plus H C l](data:image/png;base64,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)
The reaction given below is called: ![C subscript 2 H subscript 5 O H plus S O C l subscript 2 ⟶ C subscript 2 H subscript 5 C l plus S O subscript 2 plus H C l](data:image/png;base64,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)
chemistry-General
chemistry-
- butyl alcohol
A True statement about is
- butyl alcohol
A True statement about is
chemistry-General
chemistry-
General formula of primary alcohol is:
General formula of primary alcohol is:
chemistry-General
maths-
If
, then ![A to the power of 2 end exponent B equals](data:image/png;base64,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)
If
, then ![A to the power of 2 end exponent B equals](data:image/png;base64,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)
maths-General
chemistry-
Diethyl ether is soluble in:
Diethyl ether is soluble in:
chemistry-General
chemistry-
Glycerol reacts with potassium bisulphate to produce
Glycerol reacts with potassium bisulphate to produce
chemistry-General
maths-
If [m n]
and m< n, then (m, n) =
If [m n]
and m< n, then (m, n) =
maths-General
chemistry-
Power alcohol is a mixture of petrol and alcohol in the ratio:
Power alcohol is a mixture of petrol and alcohol in the ratio:
chemistry-General
chemistry-
The compound that will react most readily with
to form methanol is:
The compound that will react most readily with
to form methanol is:
chemistry-General
maths-
The system of equations
has no solution, if
is
The system of equations
has no solution, if
is
maths-General
chemistry-
Dialkylsulphides are known as:
Dialkylsulphides are known as:
chemistry-General