For circle C, if CG = CE, what conclusion can be made? a circle with center C and chords FB and DA, a segment from C to chord FB intersects chord FB at G, and a segment from C to chord DA intersects chord DA at E segment FB is congruent to segment DA segment DC is parallel to segment FA segment GC is parallel to segment CE segment FG is congruent to segment GC

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step-by-step explanation:

the simplified form is

step-by-step explanation:

we want to simplify the expression,

let us change the middle bar to a normal division sign to obtain,

we multiply the first fraction by the reciprocal of the second fraction to obtain,

we factor to obtain,

we cancel the common factors to get,

we simplify to get,

the correct answer is b

a reflection across line m

step-by-step explanation:

the first transformation is a 90 degree rotation counterclockwise around the point g. this gets to image gh'j'k'. when the image gh'j'k' is reflected over the line  m the result is g'h"j"k". the final transformation is a reflection over the line  m.