1. An object is placed 6cm in front of a concave mirror of Radius of curvature 24cm. Find the position, nature and size of the image?
(a)v=-12cm, hi=-8cm, real
(b)v=8cm, hi=12cm,virtual
(c)v=12cm, hi=8cm, virtual
(d)v=6cm, hi=12cm, virtual
2. An object 3cm high is placed at a distance of 16cm from concave mirror which produces a real image 3cm high.
(i) Find position of the image?
(ii)Find focal length of mirror?
(a)(i)-24cm (ii)- 9.6cm (b)(i) -16cm (ii)-8.5cm (c)(i)-24cm (ii)-8.5cm (d) (i)24cm (ii)-9.6 cm
3. Magnification of image formed by convex mirror of focal length 15cm is 1/3. Find the object distance?
(a)-15cm (b)-45cm (c)-20cm (d)-30cm
4. If an object is placed 10cm from a convex mirror of radius of curvature 60cm, then find the position of the image?
(a)8.5cm (b)7.5cm (c)12.5cm (d)10cm
5. A 4.5cm needle is placed 12cm away from a convex mirror of focal length 15cm. Give the location of image and magnification?
(a)v=11.6cm, m=3/2 (b) v=7.5cm, m=0.75 (c)v=6.6cm, m=0.55 (d)v= 9.25cm, m=0.25
PLEASE HELP ME FAST!!!!
Answers
Answer:
first answer is (a) and second is
Answer:
1. option c 2. option b 3. option d 4. option b 5. option c
Explanation:
1. object distance (u)= -6cm
Radius of curvature (R)= -24 cm
Focus of the mirror is (f)=-24/2= -12 cm
Mirror formula is given by ,
Putting the values in the formula we get image distance (v)=
⇒ v=12 cm, It is positive hence it is virtual,.
option (C) is correct.
2. object height = 3cm
object distance = -16cm
real image height= 3 cm
Using the formula for magnification
Using the mirror formula we get
option (b) is correct.
3. magnification by convex mirror (m)
focal length = 15 cm
using the mirror formula we get , putting the value of u from the above equation we get
option(d ) is correct
4. object distance (u)= -10cm
radius of curvature = 60cm
focal length = 60/2 = 30 cm
image distance can be found from mirror formula
option (b) is correct
5. height of needle = 4.5 cm
distance of needle from convex mirror (u)= - 12 cm
focal length = 15 cm
from the mirror formula we can get image distance
option(c) is correct.