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Find the arc length of a sector that is 125° and has a radius of 20 in
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as, \[\S=r \theta\]
which of course is just the circumference of an "arc"
convert degrees into radian and insert the values of r and theta in radian u will get the arc length S
i dpnt understanf 0.o
then you are not ready for this level of math ...
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or is there something specific that you dont understand ....
im in geometry none of that is in geometry
is the circumference of a cirle in geometry?
circle that is
yes
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that is all this is.
take the circumference of the circle; divide it by 360 to get the length of 1degree angle arc; then multiply it by 120 to get a length for 120 degrees
well, 125 degrees if i read the question right
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