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6. What is the length of a chard which is at a distance of 4 cm from the centre of a circle of radius 5 cm?

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Circle chords are essential in Class 10 tuition coaching. As a seasoned tutor on UrbanPro.com, I'll guide you through solving a problem involving a circle's radius, the distance of a chord from the center, and the length of the chord, emphasizing the importance of mastering circle properties. Heading...
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Circle chords are essential in Class 10 tuition coaching. As a seasoned tutor on UrbanPro.com, I'll guide you through solving a problem involving a circle's radius, the distance of a chord from the center, and the length of the chord, emphasizing the importance of mastering circle properties.

Heading 1: Given Information: Establishing the initial information provided in the problem.

Sub-heading 1: Circle Dimensions:

  • Circle with a radius of 5 cm.
  • Chord is at a distance of 4 cm from the center.

Heading 2: Defining the Problem: Clearly stating the objective - finding the length of the chord.

Sub-heading 1: Objective:

  • Determine the length of the chord at a distance of 4 cm from the center of the circle.

Heading 3: Understanding Circle Geometry: Briefly explaining the fundamental properties of circles related to the problem.

Sub-heading 1: Relationship between Radius, Chord, and Distance from Center:

  • A chord that is equidistant from the center is the perpendicular bisector of the diameter.

Heading 4: Applying Circle Properties: Utilizing circle properties to solve the problem.

Sub-heading 1: Perpendicular Bisector Concept:

  • Recognize that the chord is the perpendicular bisector of the diameter.
  • Apply the Pythagorean theorem to find the length of the chord.

Sub-heading 2: Calculation Steps:

  • Utilize the given radius and distance from the center to find the length of the chord.

Heading 5: UrbanPro's Expert Math Tutors - Circle Geometry Mastery: Highlighting the role of UrbanPro in enhancing understanding of circle geometry.

  • Conceptual Clarity: Tutors ensure students grasp circle properties, fostering a deep understanding.
  • Real-world Applications: UrbanPro's tutors relate geometric principles to real-world scenarios, making learning more engaging.
  • Interactive Learning: Tutors conduct interactive sessions, ensuring active student participation in geometry problem-solving.

Heading 6: Why Choose UrbanPro for Class 10 Tuition Coaching? Emphasizing the advantages of UrbanPro's platform for mathematics coaching.

  • Verified Tutors: UrbanPro verifies the credentials of its tutors, ensuring students receive guidance from qualified and experienced educators.
  • Customized Learning Plans: Tutors tailor lessons to suit individual learning styles, ensuring effective understanding of geometric principles.
  • Proven Academic Success: Many students have excelled in mathematics through UrbanPro's platform, showcasing the effectiveness of our tuition coaching.

Conclusion: Circle Geometry Excellence with UrbanPro's Expertise: In conclusion, UrbanPro.com is the perfect platform for mastering circle geometry in Class 10 tuition coaching. Our experienced tutors guide students through intricate problems involving circle properties, providing a strong foundation in geometric analysis. Join UrbanPro for trusted tuition coaching and elevate your circle geometry problem-solving skills. Success in mathematical reasoning awaits you with UrbanPro's expert tutors!**

 
 
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