Maths-
General
Easy
Question
What is 1.2 in fraction
The correct answer is: ![6 over 5](data:image/png;base64,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)
1.2 =
=
= ![6 over 5](data:image/png;base64,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)
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Two holes of unequal diameters d1 and d2
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![](data:image/png;base64,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)
Two holes of unequal diameters d1 and d2
are cut in a metal sheet. If the sheet is heated
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)
Physics-General
Physics-
Out of the following, in which vessel will the temperature of the solution be higher after the salt is completely dissolved.
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)
Out of the following, in which vessel will the temperature of the solution be higher after the salt is completely dissolved.
![](data:image/png;base64,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)
Physics-General
Physics-
Two substances A and B of equal mass m are heated at uniform rate of 6 cal s–1 under similar conditions. A graph between temperature and time is shown in figure. Ratio of heat absorbed
by them for complete fusion is
![](data:image/png;base64,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)
Two substances A and B of equal mass m are heated at uniform rate of 6 cal s–1 under similar conditions. A graph between temperature and time is shown in figure. Ratio of heat absorbed
by them for complete fusion is
![](data:image/png;base64,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)
Physics-General
Physics-
Which of the substances A, B or C has the highest specific heat ? The temperature vs time graph is shown
![](data:image/png;base64,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)
Which of the substances A, B or C has the highest specific heat ? The temperature vs time graph is shown
![](data:image/png;base64,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)
Physics-General
Physics-
The graph signifies
![](data:image/png;base64,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)
The graph signifies
![](data:image/png;base64,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)
Physics-General