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Prepare graticule for a Cylindrical Equal Area Projection for the world when R.F. is 1:150,000,000 and the interval is 15º apart.

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Question

Prepare graticule for a Cylindrical Equal Area Projection for the world when R.F. is 1:150,000,000 and the interval is 15º apart.

Activity
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Solution

  1. Radius of the Earth (R): \[\frac{\text{Actual Radius of Earth}}{\text{Denominator of R.F.}} = \frac{640,000,000}{150,000,000} \approx 4.27\text{ cm}\]
  2. Length of Equator: \[2\pi R = 2 \times \frac{22}{7} \times 4.27 \approx 26.81\text{ cm}\]
  3. Spacing between Meridians: \[\frac{\text{Length of Equator} \times \text{Interval}}{360^\circ} = \frac{26.81 \times 15^\circ}{360^\circ} \approx 1.12\text{ cm}\] (dividing the equator into 24 equal parts)
  4. Spacing of Parallels: Calculated using R sin θ (where θ is the latitude):
    • 15°: 1.11 cm
    • 30°: 2.14 cm
    • 45°: 3.02 cm
    • 60°: 3.70 cm
    • 75°: 4.12 cm
    • 90°: 4.27 cm

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Chapter 4: Map Projections - Activity [Page 48]

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NCERT Practical Work in Geography Part 1 [English] Class 11
Chapter 4 Map Projections
Activity | Q 2. | Page 48
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