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Jawaban yang diterima berupa bilangan bulat atau pecahan biasa.
", "advice": "Titik yang berjarak {a} satuan dari {b} adalah $x_1$ dan $x_2$ dimana $x_1<x_2$.
\nMisalkan $x$ adalah titik yang berjarak {a} satuan dari {b}. Jika diterjemahkan dalam persamaan nilai mutlak, maka $|x-(\\var{b})|=\\var{a}$.
\nDari sini, gunakan definisi nilai mutlak untuk menentukan nilai $x$. Yaitu:
$x-(\\var{b})=\\var{a}$ jika $x-(\\var{b})>0$ atau
$x-(\\var{b})=-\\var{a}$ jika $x-(\\var{b})<0.$
Kemudian, tentukan solusi dari kedua persamaan di atas.
Titik yang berjarak {a} satuan dari {b} adalah $x_1$ dan $x_2$ dimana $x_1<x_2$.
\nMaka nilai $x_1$ adalah [[0]] dan nilai $x_2$ adalah [[1]].
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