Dari soal, diketahui
,
, dan
.
Buat ruas garis bantu BM dan CN yang sejajar dengan sinar garis AE dan sinar garis DF seperti gambar di bawah ini.
![](data:image/png;base64,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)
Dari perpotongan ruas garis AB terhadap sinar garis AE dan ruas garis BM, terlihat bahwa
dan
saling bersebrangan dalam. Ingat kembali bahwa sudut yang berseberangan dalam memiliki besar yang sama.
Akibatnya, didapat hasil sebagai berikut.
Kemudian, dari perpotongan ruas garis BC terhadap ruas garis BM dan ruas garis CN, terlihat bahwa
dan
juga saling bersebrangan dalam.
Karena
, maka
sehingga diperoleh perhitungan sebagai berikut.
Selanjutnya, dari perpotongan ruas garis CD terhadap ruas garis CN dan sinar garis DF, terlihat bahwa
dan
adalah sudut dalam sepihak. Ingat kembali bahwa jumlah dari sudut dalam sepihak adalah
.
Akibatnya, didapat perhitungan sebagai berikut.
Dengan demikian, diperoleh besar sudut BCD sebagai berikut.
Jadi, jawaban yang tepat adalah B.