Physics, asked by Vikramjeeth, 30 days ago

An object is kept at a distance of 5m in front of a spherical mirror, which forms its erect image at a distance of 2m from the mirror. What is the magnification? Is the mirror concave or convex?

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Answers

Answered by MystícPhoeníx
124

Given:-

  • Object distance,u = 5m
  • image distance ,v = 2m
  • Image formed is erect .

To Find:-

  • Magnification ,m

Solution:-

According to the Question

The mirror formed erect image . It means that image formed is virtual . Using magnification formula

  • m = -v/u

where

  • m denote magnification
  • v denote image distance
  • u denote object distance

Substitute the value we get

:\implies m = -2/-5

:\implies m = 2/5

:\implies m = +0.4

  • Hence, the magnification of the mirror is 0.4 .

here, the magnification is positive . So the mirror is convex .


MystícPhoeníx: Thanks for the Brainliest ^_^
Answered by Anonymous
63

Answer:

Given :-

  • An object is kept at a distance of 5 m in front of a spherical mirror, which is erect image at a distance of 2 m from the mirror.

To Find :-

  • What is the magnification.
  • What type of mirror it is.

Formula Used :-

\clubsuit Magnification Formula :

\longmapsto \sf\boxed{\bold{\pink{ Magnification\: (m) =\: \dfrac{- v}{u}}}}\\

where,

  • v = Image Distance
  • u = Object Distance

Solution :-

Given :-

\bigstar Object Distance (u) = - 5 m

\bigstar Image Distance (v) = 2 m

According to the question by using the formula we get,

\longrightarrow \sf Magnification\: (m) =\: \dfrac{- 2}{- 5}

\longrightarrow \sf Magnification\: (m) =\: \dfrac{\cancel{-} 2}{\cancel{-} 5}

\longrightarrow \sf Magnification\: (m) =\: \dfrac{2}{5}

\longrightarrow \sf\bold{\red{Magnification\: (m) =\: +\: 0.4}}

\therefore The magnification is + 0.4.

Now, we have to find which type of mirror it is :-

As we can notice that :-

  • The magnification has positive sign (+ve).
  • The image is erect and diminished.

\therefore The mirror is convex mirror.

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