A 1.2cm long pin is placed perpenducular to the principle axis of a convex mirror of focal length 12 cm,at a distance of 8cm from it.the location of image is at
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Answered by
97
Given :
h1 = +1.2 cm
f = +12 cm
u = -8 cm
Using mirror formula ;
(1/f) = (1/v) + (1/u)
(1/12) = (1/v) + (1/-8)
1/v = (1/12) + (1/8)
1/v = (2+3)/24
v = 24/5
v = +4.8 cm
======================
m = h2/h1 = -v/u
h2 = (-4.8/-8) × 1.2
h2 = + 0.72 cm
___________________
Hence the image formed is Virtual and erect of size 0.72 cm and at a distance of 4.8 cm from the mirror.
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h1 = +1.2 cm
f = +12 cm
u = -8 cm
Using mirror formula ;
(1/f) = (1/v) + (1/u)
(1/12) = (1/v) + (1/-8)
1/v = (1/12) + (1/8)
1/v = (2+3)/24
v = 24/5
v = +4.8 cm
======================
m = h2/h1 = -v/u
h2 = (-4.8/-8) × 1.2
h2 = + 0.72 cm
___________________
Hence the image formed is Virtual and erect of size 0.72 cm and at a distance of 4.8 cm from the mirror.
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Answered by
33
Given,
Hight of the object = 1.2 cm
Focal length = +12cm
object distance =-8cm
According to mirror formula,
1/f = 1/v + 1/u
or, 1/12 = 1/v - 1/8
or, 1/v = 1/12 + 1/8
or, 1/v = 2+3 / 24
or, v = 24/5
or, v = +4.8
So the distance of the image is +4.8cm
The positive sign shows that the image is formed on the other side of the optical centre.
Hope it helps.
Hight of the object = 1.2 cm
Focal length = +12cm
object distance =-8cm
According to mirror formula,
1/f = 1/v + 1/u
or, 1/12 = 1/v - 1/8
or, 1/v = 1/12 + 1/8
or, 1/v = 2+3 / 24
or, v = 24/5
or, v = +4.8
So the distance of the image is +4.8cm
The positive sign shows that the image is formed on the other side of the optical centre.
Hope it helps.
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