Number 4 to 10 thankyou! 9. When two chords intersect, the point of intersection is in the interior of thecircle.10. When two tangents intersect at the exterior point of the circle, theintercepted arcs complete a circle. LEARNING TASK 4Write TRUE if the statement is correct and FALSE if it is not.1. Two angles intercepting the same arc are congruent._2. An inscribed square in a circle separates the circle into four equal arcs._3. The measure of a central angle is twice the measure of an inscribed angleintercepting the same arc.4. An arc has only one central angle intercepting it but several interceptinginscribed angles._5. The vertex of an inscribed angle is the center of the circle._6. When two chords intersect, they intersect at the center of the circle._7. When two diameters intersect, they intersect at the center of the circle._8. When two chords intersect at a point on a circle, an inscribed angle is formed.

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_4. An arc has only one central angle intercepting it but several intercepting inscribed angles. _5. The vertex of an inscribed angle is the center of the circle. _6. When two chords intersect, they intersect at the center of the circle. _7. When two diameters intersect, they intersect at the center of the circle. 8. When two chords intersect at a point on a circle, an inscribed angle is formed.

_4. An arc has only one central angle intercepting it but several intercepting inscribed angles. _5. The vertex of an inscribed angle is the center of the circle. _6. When two chords intersect, they intersect at the center of the circle. _7. When two diameters intersect, they intersect at the center of the circle. 8. When two chords intersect at a point on a circle, an inscribed angle is formed.

Holt Mcdougal Larson Pre-algebra: Student Edition 2012

1st Edition

ISBN:9780547587776

Author:HOLT MCDOUGAL

Publisher:HOLT MCDOUGAL

Chapter9: Real Numbers And Right Triangles

Section9.3: The Pythagorean Theorem

Problem 20E

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