[
    {
        "Number": "1",
        "Soal": "<p style=\"text-align:justify\"><span style=\"font-size:12px;\"><span style=\"font-family:Times New Roman,Times,serif;\">Sebuah benda berotasi dengan jari-jari 0,4 m mengelilingi sumbu. Jika massa benda tersebut 6 kg, berapakah momen inersianya?<\/span><\/span><br type=\"_moz\"><\/p>",
        "A": "<p><span style=\"font-size:12px\"><span style=\"font-family:Times New Roman,Times,serif\">0,96 kg.m<sup>2<\/sup><\/span><\/span><br type=\"_moz\"><\/p>",
        "B": "<p><span style=\"font-size:12px\"><span style=\"font-family:Times New Roman,Times,serif\">0,40 kg.m<sup>2<\/sup><\/span><\/span><br type=\"_moz\"><\/p>",
        "C": "<p><span style=\"font-size:12px\"><span style=\"font-family:Times New Roman,Times,serif\">0,66 kg.m<sup>2<\/sup><\/span><\/span><br type=\"_moz\"><\/p>",
        "D": "<p><span style=\"font-size:12px\"><span style=\"font-family:Times New Roman,Times,serif\">0,86 kg.m<sup>2<\/sup><\/span><\/span><br type=\"_moz\"><\/p>",
        "E": "<p><span style=\"font-size:12px\"><span style=\"font-family:Times New Roman,Times,serif\">0,92 kg.m<sup>2<\/sup><\/span><\/span><br type=\"_moz\"><\/p>",
        "Kunci": "A",
        "tipe": "pilihan"
    },
    {
        "Number": "2",
        "Soal": "<p style=\"text-align:justify\"><span style=\"font-size:12px;\"><span style=\"font-family:Times New Roman,Times,serif;\">Tentukan momen inersia cakram pejal (padat) bermassa 20 kg dan berjari-jari 0,2 meter, jika sumbu rotasi berada di pusat cakram.<br type=\"_moz\"><\/span><\/span><\/p>",
        "A": "<p><span style=\"font-size:12px\"><span style=\"font-family:Times New Roman,Times,serif\">0,2 kg m<sup>2<\/sup><\/span><\/span><br type=\"_moz\"><\/p>",
        "B": "<p><span style=\"font-size:12px\"><span style=\"font-family:Times New Roman,Times,serif\">0,4 kg m<sup>2<\/sup><\/span><\/span><br type=\"_moz\"><\/p>",
        "C": "<p><span style=\"font-size:12px\"><span style=\"font-family:Times New Roman,Times,serif\">0,6 kg m<sup>2<\/sup><\/span><\/span><br type=\"_moz\"><\/p>",
        "D": "<p><span style=\"font-size:12px\"><span style=\"font-family:Times New Roman,Times,serif\">0,8 kg m<sup>2<\/sup><\/span><\/span><br type=\"_moz\"><\/p>",
        "E": "<p><span style=\"font-size:12px\"><span style=\"font-family:Times New Roman,Times,serif\">0,32 kg m<sup>2<\/sup><\/span><\/span><br type=\"_moz\"><\/p>",
        "Kunci": "E",
        "tipe": "pilihan"
    },
    {
        "Number": "3",
        "Soal": "<p style=\"text-align:justify\"><span style=\"font-size:12pt\"><span style=\"font-family:&quot;Calibri&quot;,sans-serif\"><span style=\"font-family:&quot;Times New Roman&quot;,serif\">Perha<\/span><span style=\"font-family:&quot;Times New Roman&quot;,serif\">tikan gambar di bawah ini!<\/span><\/span><\/span><br type=\"_moz\"><\/p><p style=\"margin-left:52px; text-align:justify\"><span style=\"font-size:12pt\"><span style=\"font-family:&quot;Calibri&quot;,sans-serif\"><img 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\" style=\"height: 81%; width: 80%;\"><\/span><\/span><span style=\"font-size:12pt\"><span style=\"font-family:&quot;Calibri&quot;,sans-serif\"><span style=\"font-family:&quot;Times New Roman&quot;,serif\"><\/span><\/span><\/span><br type=\"_moz\"><\/p><p style=\"margin-left: 52px; text-align: justify;\"><span style=\"font-size:12pt\"><span style=\"font-family:&quot;Calibri&quot;,sans-serif\"><span style=\"font-family:&quot;Times New Roman&quot;,serif\"> Empat partikel, masing-masing bermassa 4m (berjarak r dari pusat), 3m (berjarak r dari pusat), 2m (berjarak 2r dari pusat), 2m (berjarak r dari pusat). Sistem terletak pada bidang xy. Jika sistem diputar terhadap sumbu x, maka momen inersia sistem adalah\u2026 .<\/span><\/span><\/span><br type=\"_moz\"><\/p>",
        "A": "<p><span style=\"font-size:12pt\"><span style=\"font-family:&quot;Calibri&quot;,sans-serif\"><span style=\"font-family:&quot;Times New Roman&quot;,serif\">3 m r<sup>2<\/sup><\/span><\/span><\/span><br type=\"_moz\"><\/p>",
        "B": "<p><span style=\"font-size:12pt\"><span style=\"font-family:&quot;Calibri&quot;,sans-serif\"><span style=\"font-family:&quot;Times New Roman&quot;,serif\">7 m r<sup>2<\/sup><\/span><\/span><\/span><br type=\"_moz\"><\/p>",
        "C": "<p><span style=\"font-size:12pt\"><span style=\"font-family:&quot;Calibri&quot;,sans-serif\"><span style=\"font-family:&quot;Times New Roman&quot;,serif\">12 m r<sup>2<\/sup><\/span><\/span><\/span><br type=\"_moz\"><\/p>",
        "D": "<p><span style=\"font-size:12pt\"><span style=\"font-family:&quot;Calibri&quot;,sans-serif\"><span style=\"font-family:&quot;Times New Roman&quot;,serif\">14 m r<sup>2<\/sup><\/span><\/span><\/span><br type=\"_moz\"><\/p>",
        "E": "<p><span style=\"font-size:12pt\"><span style=\"font-family:&quot;Calibri&quot;,sans-serif\"><span style=\"font-family:&quot;Times New Roman&quot;,serif\">17 m r<sup>2<\/sup><\/span><\/span><\/span><br type=\"_moz\"><\/p>",
        "Kunci": "C",
        "tipe": "pilihan"
    },
    {
        "Number": "4",
        "Soal": "<p style=\"text-align:justify\"><span style=\"font-size:12pt\"><span style=\"font-family:&quot;Calibri&quot;,sans-serif\"><span style=\"font-family:&quot;Times New Roman&quot;,serif\">Sebuah Pegas dengan konstanta sebesar 20 N\/m diberi gaya sebesar 50 N. Maka pertambahan panjang pegas adalah ....<\/span><\/span><\/span><br type=\"_moz\"><\/p>",
        "A": "<p><span style=\"font-size:12pt\"><span style=\"font-family:&quot;Calibri&quot;,sans-serif\"><span style=\"font-family:&quot;Times New Roman&quot;,serif\">2,5 m<\/span><\/span><\/span><br type=\"_moz\"><\/p>",
        "B": "<p><span style=\"font-size:12pt\"><span style=\"font-family:&quot;Calibri&quot;,sans-serif\"><span style=\"font-family:&quot;Times New Roman&quot;,serif\">5 m<\/span><\/span><\/span><br type=\"_moz\"><\/p>",
        "C": "<p><span style=\"font-size:12pt\"><span style=\"font-family:&quot;Calibri&quot;,sans-serif\"><span style=\"font-family:&quot;Times New Roman&quot;,serif\">0,5 m<\/span><\/span><\/span><br type=\"_moz\"><\/p>",
        "D": "<p><span style=\"font-size:12pt\"><span style=\"font-family:&quot;Calibri&quot;,sans-serif\"><span style=\"font-family:&quot;Times New Roman&quot;,serif\">10 m<\/span><\/span><\/span><br type=\"_moz\"><\/p>",
        "E": "<p><span style=\"font-size:12pt\"><span style=\"font-family:&quot;Calibri&quot;,sans-serif\"><span style=\"font-family:&quot;Times New Roman&quot;,serif\">25 m<\/span><\/span><\/span><br type=\"_moz\"><\/p>",
        "Kunci": "A",
        "tipe": "pilihan"
    },
    {
        "Number": "5",
        "Soal": "<p style=\"text-align:justify\"><span style=\"font-size:12px;\"><span style=\"font-family:Times New Roman,Times,serif;\">Suatu pegas bertambah panjang sebesar 4 cm saat diberi gaya 10 N. Maka besar konstanta pegas adalah...<br type=\"_moz\"><\/span><\/span><\/p>",
        "A": "<p><span style=\"font-size:12px\"><span style=\"font-family:Times New Roman,Times,serif\">250 N\/m<\/span><\/span><br type=\"_moz\"><\/p>",
        "B": "<p><span style=\"font-size:12px\"><span style=\"font-family:Times New Roman,Times,serif\">50 N\/m<\/span><\/span><br type=\"_moz\"><\/p>",
        "C": "<p><span style=\"font-size:12px\"><span style=\"font-family:Times New Roman,Times,serif\">35 N\/m<\/span><\/span><br type=\"_moz\"><\/p>",
        "D": "<p><span style=\"font-size:12px\"><span style=\"font-family:Times New Roman,Times,serif\">1,6 N\/m<\/span><\/span><br type=\"_moz\"><\/p>",
        "E": "<p><span style=\"font-size:12px\"><span style=\"font-family:Times New Roman,Times,serif\">23 N\/m<\/span><\/span><br type=\"_moz\"><\/p>",
        "Kunci": "A",
        "tipe": "pilihan"
    },
    {
        "Number": "6",
        "Soal": "<p style=\"text-align:justify\"><span style=\"font-size:12px;\"><span style=\"font-family:Times New Roman,Times,serif;\">Terdapat tiga buah pegas identik dengan konstanta pegas masing-masing 200 N\/m, disusun seperti gambar disamping. Tentukan pertambahan panjang susunan pegas apabila diberi beban 100 gram serta percepatan gravitasi g = 10 m\/s!<\/span><\/span><br type=\"_moz\"><\/p><p style=\"text-align:justify\"><img 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\" 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\"><br type=\"_moz\"><\/p>",
        "A": "<p><span style=\"font-size:12px\"><span style=\"font-family:Times New Roman,Times,serif\">0,75 cm <\/span><\/span><br type=\"_moz\"><\/p>",
        "B": "<p><span style=\"font-size:12px\"><span style=\"font-family:Times New Roman,Times,serif\">0,60 cm<\/span><\/span><br type=\"_moz\"><\/p>",
        "C": "<p><span style=\"font-size:12px\"><span style=\"font-family:Times New Roman,Times,serif\">0,50 cm<\/span><\/span><br type=\"_moz\"><\/p>",
        "D": "<p><span style=\"font-size:12px\"><span style=\"font-family:Times New Roman,Times,serif\">0,95 cm<\/span><\/span><br type=\"_moz\"><\/p>",
        "E": "<p><span style=\"font-size:12px\"><span style=\"font-family:Times New Roman,Times,serif\">0,25 cm<\/span><\/span><br type=\"_moz\"><\/p>",
        "Kunci": "A",
        "tipe": "pilihan"
    },
    {
        "Number": "7",
        "Soal": "<p style=\"text-align:justify\"><span style=\"font-size:12px;\"><span style=\"font-family:Times New Roman,Times,serif;\">Beberapa benda yang diberi gaya mengalami pertambahan panjang. Namun, apabila gaya dihilangkan benda dapat kembali ke bentuk semula. Benda seperti ini dinamakan...<br type=\"_moz\"><\/span><\/span><\/p>",
        "A": "<p><span style=\"font-size:12px\"><span style=\"font-family:Times New Roman,Times,serif\">benda keras<\/span><\/span><br type=\"_moz\"><\/p>",
        "B": "<p><span style=\"font-size:12px\"><span style=\"font-family:Times New Roman,Times,serif\">benda tampak<\/span><\/span><br type=\"_moz\"><\/p>",
        "C": "<p><span style=\"font-size:12px\"><span style=\"font-family:Times New Roman,Times,serif\">benda plastik<\/span><\/span><br type=\"_moz\"><\/p>",
        "D": "<p><span style=\"font-size:12px\"><span style=\"font-family:Times New Roman,Times,serif\">benda elastik<\/span><\/span><br type=\"_moz\"><\/p>",
        "E": "<p><span style=\"font-size:12px\"><span style=\"font-family:Times New Roman,Times,serif\">benda meregang<\/span><\/span><br type=\"_moz\"><\/p>",
        "Kunci": "D",
        "tipe": "pilihan"
    },
    {
        "Number": "8",
        "Soal": "<p style=\"text-align:justify\"><span style=\"font-size:12px;\"><span style=\"font-family:Times New Roman,Times,serif;\">Diketahui suatu pegas meregang sebesar 5 cm ketika ditarik dengan gaya 20 N. Apabila dikehendaki untuk meregangkan pegas 3 cm, maka besar gaya tarik yang diperlukan adalah sebesar....<br type=\"_moz\"><\/span><\/span><\/p>",
        "A": "<p><span style=\"font-size:12px;\"><span style=\"font-family:&quot;Calibri&quot;,sans-serif\"><span style=\"font-family:&quot;Times New Roman&quot;,serif\">11 N<\/span><\/span><br type=\"_moz\"><\/span><\/p>",
        "B": "<p><span style=\"font-size:12px;\"><span style=\"font-family:&quot;Calibri&quot;,sans-serif\"><span style=\"font-family:&quot;Times New Roman&quot;,serif\">12 N<\/span><\/span><\/span><br type=\"_moz\"><\/p>",
        "C": "<p><span style=\"font-size:12px;\"><span style=\"font-family:&quot;Calibri&quot;,sans-serif\"><span style=\"font-family:&quot;Times New Roman&quot;,serif\">13 N<\/span><\/span><\/span><br type=\"_moz\"><\/p>",
        "D": "<p><span style=\"font-size:12px;\"><span style=\"font-family:&quot;Calibri&quot;,sans-serif\"><span style=\"font-family:&quot;Times New Roman&quot;,serif\">17 N<\/span><\/span><\/span><br type=\"_moz\"><\/p>",
        "E": "<p><span style=\"font-size:12px;\"><span style=\"font-family:&quot;Calibri&quot;,sans-serif\"><span style=\"font-family:&quot;Times New Roman&quot;,serif\">19 N<\/span><\/span><\/span><br type=\"_moz\"><\/p>",
        "Kunci": "B",
        "tipe": "pilihan"
    },
    {
        "Number": "9",
        "Soal": "<p style=\"text-align:justify\"><span style=\"font-size:12px;\"><span style=\"font-family:Times New Roman,Times,serif;\">Apa itu torsi?<br type=\"_moz\"><\/span><\/span><\/p>",
        "A": "<p><span style=\"font-size:12px\"><span style=\"font-family:Times New Roman,Times,serif\">Suatu besaran yang menyebabkan benda tetap diam<\/span><\/span><br type=\"_moz\"><\/p>",
        "B": "<p><span style=\"font-size:12px\"><span style=\"font-family:Times New Roman,Times,serif\">Suatu besaran yang menyebabkan benda berotasi<\/span><\/span><br type=\"_moz\"><\/p>",
        "C": "<p><span style=\"font-size:12px\"><span style=\"font-family:Times New Roman,Times,serif\">Suatu besaran yang menyebabkan benda bergerak<\/span><\/span><br type=\"_moz\"><\/p>",
        "D": "<p><span style=\"font-size:12px\"><span style=\"font-family:Times New Roman,Times,serif\">Suatu besaran yang menyebabkan benda berhenti<\/span><\/span><br type=\"_moz\"><\/p>",
        "E": "<p><span style=\"font-size:12px\"><span style=\"font-family:Times New Roman,Times,serif\">Suatu besaran yang menyebabkan benda melayang<\/span><\/span><br type=\"_moz\"><\/p>",
        "Kunci": "B",
        "tipe": "pilihan"
    },
    {
        "Number": "10",
        "Soal": "<p style=\"text-align:justify\"><span style=\"font-family:Times New Roman,Times,serif;\"><span style=\"font-size:12px;\">Berikut ini contoh aplikasi torsi dalam kehidupan sehari-hari, kecuali ....<br type=\"_moz\"><\/span><\/span><\/p>",
        "A": "<p><span style=\"font-family:Times New Roman,Times,serif\"><span style=\"font-size:12px\">Knop pintu ketika dibuka<\/span><\/span><br type=\"_moz\"><\/p>",
        "B": "<p><span style=\"font-family:Times New Roman,Times,serif\"><span style=\"font-size:12px\">Kincir yang berputar karena tertiup angin<\/span><\/span><br type=\"_moz\"><\/p>",
        "C": "<p><span style=\"font-family:Times New Roman,Times,serif\"><span style=\"font-size:12px\">Mendorong mobil yang mogok<\/span><\/span><br type=\"_moz\"><\/p>",
        "D": "<p><span style=\"font-family:Times New Roman,Times,serif\"><span style=\"font-size:12px\">Permainan jungkat-jungkit<\/span><\/span><br type=\"_moz\"><\/p>",
        "E": "<p><span style=\"font-family:Times New Roman,Times,serif\"><span style=\"font-size:12px\">Membuka baut dengan kunci inggris<\/span><\/span><br type=\"_moz\"><\/p>",
        "Kunci": "A",
        "tipe": "pilihan"
    }
]