Physics, asked by s14779adibbyasree010, 3 months ago

Where should an object be placed from a converging lens of focal length 20cm,
so as to obtain a real magnified image​

Answers

Answered by kailashmannem
81

 \huge{\bf{\green{\mathfrak{Question:-}}}}

 \bullet{\mapsto} Where should an object be placed from a converging lens of focal length 20cm, so as to obtain a real magnified image.

 \huge {\bf{\orange{\mathfrak{Answer:-}}}}

 \bullet{\leadsto} \: \textsf{According to the question,}

 \bullet{\leadsto} \: \textsf{\underline{Converging lens means Convex lens.}}

 \bullet{\leadsto} \: \textsf{To obtain a real and magnified image,}

 \bullet{\leadsto} \: \textsf{\underline{We have to place it between F and C.}}

 \bullet{\leadsto} \: \textsf{F = 20 cm.}

 \bullet{\leadsto} \: \textsf{C = ?}

 \bullet{\leadsto} \: \sf C \: = \: 2f

 \bullet{\leadsto} \: \sf C \: = \: 2 \: * \: 20

 \bullet{\leadsto} \: \boxed{\sf C \: = \: 40 \: cm.}

 \bullet{\leadsto} \: \textsf{In between F and C means,}

 \bullet{\mapsto} \: \boxed{\therefore{\textsf{The object must be placed between 20 cm (F) and 40 cm (C).}}}

 \huge{\bf{\purple{\mathfrak{Note :-}}}}

 \bullet{\leadsto} \: \boxed{\textsf{See Attachment}}

 \bullet{\leadsto} \: \textsf{Then,}

 \bullet{\leadsto} \: \textsf{Characteristics of Image :-}

  •  \sf{Object \: placed \: :- \: Between \:  F_{2} \: and \:  C_{2}.}

  •  \textsf{It is a real image.}

  •  \textsf{It is inverted.}

  •  \sf{Image \: formed \: :-\:  Beyond \: C_{1}.}

  •  \textsf{Object size < Image size i.e it is magnified.}

 \huge{\bf{\blue{\mathfrak{Extra \: Information:-}}}}

 \bullet{\leadsto} \: \textsf{Focal point (F) :-}

  • If a beam of light rays which are parallel to the principal axis of a convex lens then the rays will converge to a point. That point is called as Focus of a convex lens.

  • If a beam of light rays which are parallel to the principal axis of a concave lens then the rays will diverge. If the diverged rays are extended backwards then they appear to come from a point. That point is called as the Focus of a concave lens.

 \bullet{\leadsto} \: \textsf{Converging lens means Convex lens.}

 \bullet{\leadsto} \: \textsf{Diverging lens means Concave lens.}

 \bullet{\leadsto} \: \textsf{Centre of Curvature (C) :-}

  • It is the centre of the sphere which the lens forms a part of it.
Attachments:
Answered by Anonymous
29

Given :-

Focal length = 20 cm

Solution :-

We know that m = v/u

magnified image = 2m

2 = v/u

v = 2u [1]

By using the mirror formula

1/f = 1/u + 1/v

1/f = 1/v - 1/u

1/20 = 1/2u - 1/u

1/20 = 1 - 2/2u

1/20 = -1/2u

u = -10 cm

v = 2(-10)  = -20 cm

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