The photograph of a house occupies an area of 1.75 cm^2 on a 35 mm slide. The slide is projected on to a screen, and the area of the house on the screen is 1.55 m^2 . What is the linear magnification of the projector-screen arrangement.

I found an answer from spacemath.gsfc.nasa.gov
A Guide to Smartphone Sensors
Oct 30, 2018 ... apps and examine this data using a variety of mathematical operations. Smartphone apps can ... Experiment 2: Finding the Smartphone Magnetometer! ... iPhone/iPad, allows you to monitor the strength of magnetic field. Displays ... Outside house with leaves. 70. 75. 35. 59. Outside house no leaves. 76. 73.
For more information, see A Guide to Smartphone Sensors
I found an answer from goprep.co
The photograph of a house occupies an area of 1.75 cm^2 on a 35 ...
The slide is projected on to a screen, and the area of the house on the screen is ... NCERT - Physics Part-I ... Units and Measurements ... Formula: Areal magnification (m) = Aimage / Aobject , ... Since the dimension of areal magnification is L2 and dimension of linear ... The radius of a cHC Verma - Concepts of Physics Part 1.
For more information, see The photograph of a house occupies an area of 1.75 cm^2 on a 35 ...
The ratio of the image's area to the object's area is known as arial magnification ( m_a ).
The ratio of the image's distance to the object's distance is known as linear magnification( m_l .
Relation between the linear and arial magnification:
The square of arial magnification is equal to linear magnification.
m_l=\sqrt{m_a}
Given that
Area of the house on the screen (image) = 1.55 m^2 = 1.55 * 10^4 cm^2
Photograph of a house Area (object) = 1.75 cm^2
Step 1: Determining the arial magnification
\text{ Arial magnification } = \frac{\text{ image's area }}{\text{ object's area }}
\text{ Arial magnification } = \frac{1.55 * 10^4}{1.75}
\text{ Arial magnification } = 8857
Step 2: To find the linear magnification, recall the relationship between linear and arial magnification.
linear magnification m_l = \sqrt{m_a}
m_l = \sqrt{8857}
m_l = 94.1
Hence, linear magnification of the projector-screen m_l = 94.1