Find the height of the retinal image of a person 2.0 m tall, standing 8.20 m away.
Solution)
We know,
Magnification, m=-di/do
Also,
M= hi/ho
So, hi/ho=-di/do
Hi= (-di/do)*ho
Given, do=2m
Ho=8.2 m
So, hi=(-0.025 m/2m)*8.2=-0.1025 m=-10.25 cm
Here, negative sign indicates that the image is inverted.
========
Find the height of the retinal image of a person 2.0 m tall, standing 8.20 m...
Find the height of the retinal image of a person 2.0 m tall, standing 8.20 m away.
A mirror is showing upright image of a person standing 1.9 m from it. Image is 1.9 times taller than a person. What is the radius of curvature of this mirror? Give the answer in meters. Type your response
A person standing 2.75 m from a convex mirror sees her image reduced with a magnification of 0.30. Find the location of the image, and the radius of curvature of the mirror.
While standing atop a building 52.9 m tall, you spot a friend standing on a street corner. Using a protractor and a dangling plumb bob, you find that the angle between the horizontal and the direction to the spot on the sidewalk where your friend is standing is 26.4°. Your eyes are located 1.8 m above the top of the building. How far away from the foot of the building is your friend? ______ m
While standing atop a building 45.9 m tall, you spot a friend standing on a street corner. Using a protractor and a dangling plumb bob, you find that the angle between the horizontal and the direction to the spot on the sidewalk where your friend is standing is 25.1°. Your eyes are located 1.74 m above the top of the building. How far away from the foot of the building is your friend?
While standing atop a building 45.9 m tall, you spot a friend standing on a street corner. Using a protractor and a dangling plumb bob, you find that the angle between the horizontal and the direction to the spot on the sidewalk where your friend is standing is 25.1°. Your eyes are located 1.74 m above the top of the building. How far away from the foot of the building is your friend?
You are taking a photo of your friend standing 3.5 m away with a 50 mm focal length lens camera. How far from the lens is the image formed? What is the height of the image of your friend if your friend is 1.8 m tall?
III. Procedure: A person whose height he = 1.8 m was standing at various object distances (do) in front of a large convex security mirror. The object distances were measured by a measuring tape. The corresponding image heights (hi) were measured by a ruler. The results of the experiment are indicated in the raw data table below. do (m) hi (m) focal length (m) magnificati di (m) on 100 0.56
A 2.0 m -tall man is 6.0 m from the converging lens of a camera. His image appears on a detector that is 60 mm behind the lens. How tall is his image on the detector?
A movie camera with a (single) lens of focal length 61 mm takes a picture of a person standing 27 m away. If the person is 181 cm tall, what is the height of the image of the person on the film? mm