what is major arc explain in 120 words
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A part of a circle is called an arc and an arc is named according to its angle. Arcs are divided into minor arcs (0° < v < 180°), major arcs (180° < v < 360°) and semicircles (v = 180°).
The length of an arc, l, is determined by plugging the degree measure of the Arc, v, and the circumference of the whole circle, C, into the following formula:
l=C⋅v360
hope it's helpful....
Answer...
A part of a circle is called an arc and an arc is named according to its angle. Arcs are divided into minor arcs (0° < v < 180°), major arcs (180° < v < 360°) and semicircles (v = 180°).
The length of an arc, l, is determined by plugging the degree measure of the Arc, v, and the circumference of the whole circle, C, into the following formula:
l=C⋅v360
hope it's helpful....
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A major arc (right figure) is an arc of a circle having measure greater than or equal to  ( radians).
SEE ALSO:Arc, Minor Arc, Semicircle
REFERENCES:
Rhoad, R.; Milauskas, G.; and Whipple, R. Geometry for Enjoyment and Challenge, rev. ed. Evanston, IL: McDougal, Littell & Company, pp. 420-421, 1984.
Referenced on Wolfram|Alpha: Major Arc
CITE THIS AS:
Weisstein, Eric W. "Major Arc." From MathWorld--A Wolfram Web Resource. http://mathworld.wolfram.com/MajorArc.html
A major arc (right figure) is an arc of a circle having measure greater than or equal to  ( radians).
SEE ALSO:Arc, Minor Arc, Semicircle
REFERENCES:
Rhoad, R.; Milauskas, G.; and Whipple, R. Geometry for Enjoyment and Challenge, rev. ed. Evanston, IL: McDougal, Littell & Company, pp. 420-421, 1984.
Referenced on Wolfram|Alpha: Major Arc
CITE THIS AS:
Weisstein, Eric W. "Major Arc." From MathWorld--A Wolfram Web Resource. http://mathworld.wolfram.com/MajorArc.html
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