General
General
Easy
Question
"The sky appears blue. This is due to atmospheric refraction.”
Identify whether the above statement is true or false.
- True
- False
Hint:
Blue is scattered more than other colors
The correct answer is 'False'.
Sky appears blue because of Scattering.Blue light is scattered in all directions by the tiny molecules of air in Earth's atmosphere. Blue is scattered more than other colors because it travels as shorter, smaller waves. This is why we see a blue sky most of the time.
So False
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![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/670885/1/1166962/Picture149.png)
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)
Consider the reaction:
The rate equation for this reaction is :
Which of these mechanisms is/are consistent with this rate equation ?
![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/670885/1/1166962/Picture149.png)
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)
Chemistry-General
Physics-
Two particles move in a uniform gravitational field with an acceleration g. At the initial moment the particles were located at one point and moved with velocities V1 = 1 m/s and V2 = 4 m/s horizontally in opposite directions. The distance between the particles at the moment when their velocity vectors become mutually perpendicular is (g=10m/s2)
Two particles move in a uniform gravitational field with an acceleration g. At the initial moment the particles were located at one point and moved with velocities V1 = 1 m/s and V2 = 4 m/s horizontally in opposite directions. The distance between the particles at the moment when their velocity vectors become mutually perpendicular is (g=10m/s2)
Physics-General
Chemistry-
An endothermic reaction with high activation energy for the forward reaction is given by the diagram:
An endothermic reaction with high activation energy for the forward reaction is given by the diagram:
Chemistry-General
Chemistry-
Graph between concentration of the product' x' and time' t' for
is given ahead:
The graph between
and time wil1 be of the type:
Graph between concentration of the product' x' and time' t' for
is given ahead:
The graph between
and time wil1 be of the type:
Chemistry-General
Chemistry-
Following is the graph between
and time t for second order reaction.
hence rate at the start of reaction will be:
![](data:image/png;base64,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)
Following is the graph between
and time t for second order reaction.
hence rate at the start of reaction will be:
![](data:image/png;base64,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)
Chemistry-General
Chemistry-
Following is the graph between log tll2 and log a (a = initial concentration) for a given
reaction at
e. Hence, order is:
Following is the graph between log tll2 and log a (a = initial concentration) for a given
reaction at
e. Hence, order is:
Chemistry-General
Chemistry-
For the reaction
the probable mechanism is,
The rate law will be:
For the reaction
the probable mechanism is,
The rate law will be:
Chemistry-General
Chemistry-
A drop of solution (volume 0.05 mL) contains
mole of W. If the rate constant of disappearance of H+ is 107 mol
, how long would it take for W in the drop tell disappear?
A drop of solution (volume 0.05 mL) contains
mole of W. If the rate constant of disappearance of H+ is 107 mol
, how long would it take for W in the drop tell disappear?
Chemistry-General
Chemistry-
P4 + 5O2 ¾ → X
Y, Y is
P4 + 5O2 ¾ → X
Y, Y is
Chemistry-General
Chemistry-
Cu2+ + 2e– ¾® Cu; log[Cu2+] vs Ered graph is of the type shown in figure where OA = 0.34V, then electrode potential of the half cell of Cu/Cu2+ (0.1 M) will be
![](data:image/png;base64,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)
Cu2+ + 2e– ¾® Cu; log[Cu2+] vs Ered graph is of the type shown in figure where OA = 0.34V, then electrode potential of the half cell of Cu/Cu2+ (0.1 M) will be
![](data:image/png;base64,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)
Chemistry-General
Chemistry-
Which statement is correct for alkaline earth metals
Which statement is correct for alkaline earth metals
Chemistry-General
Chemistry-
The incorrect statement is
The incorrect statement is
Chemistry-General