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The variation of maximum intensity (Em) of radiation with temperature is proportional to the following - (1) T (2)T^2 (3) T^5 (4) T^4?
Most Upvoted Answer
The variation of maximum intensity (Em) of radiation with temperature ...
Explanation:
The maximum intensity (Em) of radiation emitted by a blackbody at a given temperature is given by Wien's displacement law as:
Em = b/T
where b is a constant known as Wien's displacement constant.
Therefore, the variation of maximum intensity (Em) of radiation with temperature (T) is proportional to 1/T.
However, if we express the temperature (T) in terms of its reciprocal (1/T), we get:
Em = b/(1/T) = bT
Therefore, the variation of maximum intensity (Em) of radiation with temperature (T) is directly proportional to temperature (T).
Hence, the correct option is (1) T.
Summary:
- The maximum intensity (Em) of radiation emitted by a blackbody at a given temperature is given by Wien's displacement law as Em = b/T, where b is a constant known as Wien's displacement constant.
- The variation of maximum intensity (Em) of radiation with temperature (T) is proportional to 1/T.
- However, if we express the temperature (T) in terms of its reciprocal (1/T), we get Em = bT, which shows that the variation of maximum intensity (Em) of radiation with temperature (T) is directly proportional to temperature (T).
- Hence, the correct option is (1) T.
The maximum intensity (Em) of radiation emitted by a blackbody at a given temperature is given by Wien's displacement law as:
Em = b/T
where b is a constant known as Wien's displacement constant.
Therefore, the variation of maximum intensity (Em) of radiation with temperature (T) is proportional to 1/T.
However, if we express the temperature (T) in terms of its reciprocal (1/T), we get:
Em = b/(1/T) = bT
Therefore, the variation of maximum intensity (Em) of radiation with temperature (T) is directly proportional to temperature (T).
Hence, the correct option is (1) T.
Summary:
- The maximum intensity (Em) of radiation emitted by a blackbody at a given temperature is given by Wien's displacement law as Em = b/T, where b is a constant known as Wien's displacement constant.
- The variation of maximum intensity (Em) of radiation with temperature (T) is proportional to 1/T.
- However, if we express the temperature (T) in terms of its reciprocal (1/T), we get Em = bT, which shows that the variation of maximum intensity (Em) of radiation with temperature (T) is directly proportional to temperature (T).
- Hence, the correct option is (1) T.
Community Answer
The variation of maximum intensity (Em) of radiation with temperature ...
T^4 ans h?
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The variation of maximum intensity (Em) of radiation with temperature is proportional to the following - (1) T (2)T^2 (3) T^5 (4) T^4?
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The variation of maximum intensity (Em) of radiation with temperature is proportional to the following - (1) T (2)T^2 (3) T^5 (4) T^4? for NEET 2024 is part of NEET preparation. The Question and answers have been prepared according to the NEET exam syllabus. Information about The variation of maximum intensity (Em) of radiation with temperature is proportional to the following - (1) T (2)T^2 (3) T^5 (4) T^4? covers all topics & solutions for NEET 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for The variation of maximum intensity (Em) of radiation with temperature is proportional to the following - (1) T (2)T^2 (3) T^5 (4) T^4?.
The variation of maximum intensity (Em) of radiation with temperature is proportional to the following - (1) T (2)T^2 (3) T^5 (4) T^4? for NEET 2024 is part of NEET preparation. The Question and answers have been prepared according to the NEET exam syllabus. Information about The variation of maximum intensity (Em) of radiation with temperature is proportional to the following - (1) T (2)T^2 (3) T^5 (4) T^4? covers all topics & solutions for NEET 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for The variation of maximum intensity (Em) of radiation with temperature is proportional to the following - (1) T (2)T^2 (3) T^5 (4) T^4?.
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