Finding the Value of $n$ in a Rhombus $DBEF$

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Albert1
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$ABCD $ is a square,$CF//BD$, and $DF=DB$,point $E,$ is on $CF$
given :$DBEF$ is a rhombus
if $\angle BDF=n\angle F$(here :$n\in N)$
please find :$n=?$
 
Albert said:
$ABCD $ is a square,$CF//BD$, and $DF=DB$,point $E,$ is on $CF$
given :$DBEF$ is a rhombus
if $\angle BDF=n\angle F$(here :$n\in N)$
please find :$n=?$
 
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  • Geometric diagram of a rectangle ABCD with a rhombus-like figure DBEF, circles, and a shaded triangle, with angle labels and the derivation 90° = X + 2∠1, X = 4∠1 = 60°, ∠1 = 15°, ∠F = 30°, ∠BDF = ∠EGH = 150° = 5∠F, n = 5.
    Rhombus.jpg
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