Perhatikan gambar di bawah ini
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)
Buat satu bidang yang melalui salah satu garis dan tegak lurus dengan garis lainnya.
Dalam hal ini dipilih bidang TAC sebagai berikut
![](data:image/png;base64,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)
Perhatikan bahwa titik M adalah titik perpotongan antara AC dan BD. Garis AC dan BD adalah diagonal dari persegi ABCD, sehingga perpotongan keduanya (yaitu M) akan terletak di pertengahan AC maupun BD dan kedua garis tersebut berpotongan tegak lurus. Maka AC tegak lurus dengan BD.
Karena M terletak di pertengahan BD, maka pada segitiga TBD, TM adalah garis berat. Karena TB = TD, maka TM juga merupakan garis tinggi. Maka TM tegak lurus dengan BD.
Karena AC tegak lurus dengan BD dan TM tegak lurus dengan BD, maka TAC tegak lurus dengan BD.
Sehingga bidang TAC tegak lurus BD dan melalui TC.
Sehingga hilangkan garis BD dan bidang TAC. Maka tersisa titik M dan garis TC. Sehingga jarak antara TC dan BD dapat diwakili oleh jarak antara M dan TC.
Perhatikan segitiga TMC.
![](data:image/png;base64,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)
Perhatikan bahwa TMC adalah segitiga siku-siku karena TM tegak lurus AC (akibat dari TM adalah garis tinggi segitiga TAC).
Misalkan P adalah titik pada TC sehingga MP tegak lurus TC.
Sehingga jarak antara M dan TC dapat diwakili oleh panjang ruas garis MP.
Didapat TC = 6 cm, MC =
cm, dan TM =
cm.
Menggunakan perbandingan luas pada segitiga TMC, didapat bahwa
.