The variation of acceleration due to gravity (g) with distance (r) from the centre of the earth is correctly represented by: (Given R = radius of earth)
The variation of acceleration due to gravity (g) with distance (r) from the centre of the earth is correctly represented by: (Given R = radius of earth)
Option 1 - <p><strong>Image 1</strong></p>
<p><strong><img src="data:image/png;base64,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" width="137" height="87"></strong></p>
Option 2 - <p><strong>Image 2</strong></p>
<p><strong><img src="data:image/png;base64,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" width="130" height="86"></strong></p>
Option 3 - <p><strong>Image 3</strong></p>
<p><strong><img src="data:image/png;base64,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" width="133" height="91"></strong></p>
Option 4 - <p><strong>Image 4</strong></p>
<p><strong><img src="data:image/png;base64,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" 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Answered by
6 months ago
Correct Option - 1
Detailed Solution:
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d = 5 cm
A portion of the output power is returned back to the input.
Power gain =
=
= 2 × 104 = x × 104
= 2
Voltage gain =
= 200
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Physics NCERT Exemplar Solutions Class 12th Chapter Fourteen 2025
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