A combination of lenses for a camera contains two converging lenses of focal lengths 20 cm and 40 cm and a diverging lens of focal length 50 cm. Find the power and focal length of the combination.
Answers
Answered by
8
Answer:
0.055 D.
Explanation:
From the question we get that the focal lengths of two convex lenses are given as x = 20 cm and y = 40 cm.
And, also the focal length of a concave lens or the diverging lens is given as
c = – 50 cm.
Hence, the equivalent focal length of the combination will be (F):-
1/F = 1/a + 1/b + 1/c.
1/F = 1/20 + 1/40 – 1/50 .
1/F = 11/200.
S, on solving we will get that.
F = 200/11 = 18.18 cm .
So, the power of the combination will be.
1/F .
1/18.18 .
Which on solving.
0.055 D.
Answered by
3
Answer:
given,
in the convex lens
f1=+20cm
f2=+40cm
in the concave lens
f3= -50cm
focal lenth of combination=
1/f1 + 1/f2 +1/f3
1/20 + 1/40 - 1/50
=11/200 so, f= 200/11 = +18.18cm
p=1/f
=1/18.18×100
=10000/1818
=+5.5D(ans)
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