Physics, asked by sanyaagarwal41255, 8 months ago

a fish is seen from one side of a fish tank it appears to be at a distance of 12 cm from the glass when seen from the opposite side it appears to be at 15 cm from that side.find the width of the tank if refractive index of water is 4/3.ignore the effect of glass wall

Answers

Answered by himanik2005
3

Answer:

20.25 cm.

Explanation:

Apparent Position = Real position ÷ Refractive index of water with respect to refractive index of air.

Case 1:

Apparent Position = 12 cm.

Refractive index of water with respect to refractive index of air = Refractive index of air ÷ refractive index of water.

====> 1 ÷ 4/3.

= 3/4.

Therefore,

Real position = 12*3/4 = 9 cm.

Case 2:

Apparent Position = 15 cm.

Therefore,

Real position = 15*3/4 = 45/4 = 11.25 cm.

Width of tank( ignoring width of fish) = Real position of fish in Case 1 + Real position of fish in Case 2.

= 9 + 11.25 = 20.25 cm

Answer : 20.25 cm.

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Answered by einsteinfanclub
0

Answer:

36 cm

Explanation:

Real depth/apparent depth = air μ water

∴ RD/12 = 4/3

∴RD = 12×4/3 = 16 cm.

RD/AD = air μ water

∴RD = 15×4/3 = 20 cm.

∴Thickness of tank = 20 + 16 = 36 cm

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