Question 1

To correct this, a diverging or concave lens is used. The concave lens spreads out the incoming parallel light rays before they enter the eye, effectively pushing the focal point further back so that it falls precisely on the retina, allowing for clear distance vision.
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Question 2
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Question 3
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Question 4
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Question 5
Which of the above forms of energy can directly be converted to light energy?
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Question 6
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Question 7
Initially:
Object distance = 15cm
Image distance behind mirror = 15cm
Total distance between object and image = 15 + 15 = 30cm.
After moving the mirror:
The mirror moves 5cm further away, so the new object distance = 15 + 5 = 20cm.
The new image distance behind the mirror will also be 20cm.
The new total distance between the object and the image is:\[ \text{Total Distance} = 20\text{cm (object to mirror)} + 20\text{cm (mirror to image)} = 40\text{cm} \]
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Question 8
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Question 9
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Question 10
Given:
Focal length of objective \( f_o = 30 \; \text{cm} \)
Focal length of eyepiece \( f_e = 3 \; \text{cm} \)
Using the formula:\[ M = \frac{f_o}{f_e} \]\[ M = \frac{30}{3} = 10 \]The telescope provides an angular magnification of 10, meaning distant objects will appear ten times larger than when viewed with the naked eye.
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