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Two circles touch each other externally. If the radius of the first circle is 3

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Question: Two circles touch each other externally. If the radius of the first circle is 3 cm and the second is 5 cm, what is the distance between their centers? (2023)

Options:

  1. 8 cm
  2. 2 cm
  3. 15 cm
  4. 10 cm

Correct Answer: 8 cm

Exam Year: 2023

Solution:

Distance between centers = r1 + r2 = 3 cm + 5 cm = 8 cm.

Two circles touch each other externally. If the radius of the first circle is 3

Practice Questions

Q1
Two circles touch each other externally. If the radius of the first circle is 3 cm and the second is 5 cm, what is the distance between their centers? (2023)
  1. 8 cm
  2. 2 cm
  3. 15 cm
  4. 10 cm

Questions & Step-by-Step Solutions

Two circles touch each other externally. If the radius of the first circle is 3 cm and the second is 5 cm, what is the distance between their centers? (2023)
  • Step 1: Identify the radius of the first circle, which is 3 cm.
  • Step 2: Identify the radius of the second circle, which is 5 cm.
  • Step 3: Understand that when two circles touch each other externally, the distance between their centers is equal to the sum of their radii.
  • Step 4: Add the radius of the first circle (3 cm) to the radius of the second circle (5 cm).
  • Step 5: Calculate the sum: 3 cm + 5 cm = 8 cm.
  • Step 6: Conclude that the distance between the centers of the two circles is 8 cm.
  • Circle Geometry – Understanding the properties of circles, specifically how to calculate the distance between the centers of two externally touching circles using their radii.
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