[
    {
        "Number": "1",
        "Soal": "<p style=\"text-align:justify;\"><span style=\"background-color:white;color:black;\">Diketahui f(x) = 2x + 4 dan g(x) = x - 5. Tentukanlah (f + g)(x)\u2026.<\/span><\/p>",
        "A": "<p>3x + 1<\/p>",
        "B": "<p>- 2x - 1<\/p>",
        "C": "<p>- 2x + 1<\/p>",
        "D": "<p>3x \u2013 1<\/p>",
        "E": "<p>x + 1<\/p>",
        "Kunci": "D",
        "tipe": "pilihan"
    },
    {
        "Number": "2",
        "Soal": "<p style=\"text-align:justify;\"><span style=\"color:#14142B;\"><i>f(x) =&nbsp;x&nbsp;- 5<\/i>&nbsp;dan&nbsp;<i>g(x) =&nbsp;x&nbsp;+ 2<\/i>. Tentukanlah&nbsp;<i>(f&nbsp;<\/i>\u00d7<i>&nbsp;g)(x)<\/i><\/span><\/p>",
        "A": "<p><span style=\"background-color:white;color:#444444;\"><i>x\u00b3&nbsp;- x\u00b2&nbsp;- 5x<\/i><\/span><\/p>",
        "B": "<p><span style=\"color:#14142B;\"><i>x\u00b2&nbsp;- 3x - 10<\/i><\/span><\/p>",
        "C": "<p><span style=\"color:#14142B;\"><i>x\u00b2&nbsp;- 3x + 10<\/i><\/span><\/p>",
        "D": "<p><span style=\"color:#14142B;\"><i>x\u00b2&nbsp;- 2x \u2013 5<\/i><\/span><\/p>",
        "E": "<p><span style=\"color:#14142B;\"><i>x\u00b2&nbsp;- 3x + 5<\/i><\/span><\/p>",
        "Kunci": "B",
        "tipe": "pilihan"
    },
    {
        "Number": "3",
        "Soal": "<ol><li style=\"text-align:justify;\"><span style=\"background-color:white;color:#333333;\">Koordinat titik balik grafik fungsi kuadrat&nbsp;<\/span>f(x)=2x<sup>2<\/sup>\u22124x+5<span style=\"background-color:white;color:#333333;\">&nbsp; adalah...<\/span><\/li><\/ol>",
        "A": "<p><span style=\"background-color:white;color:black;\">(1,3)<\/span><\/p>",
        "B": "<p><span style=\"background-color:white;color:black;\">(1,5)<\/span><\/p>",
        "C": "<p><span style=\"background-color:white;color:black;\">(1,7)<\/span><\/p>",
        "D": "<p><span style=\"background-color:white;color:black;\">(2,5)<\/span><\/p>",
        "E": "<p><span style=\"background-color:white;color:black;\">(5,1)<\/span><\/p>",
        "Kunci": "A",
        "tipe": "pilihan"
    },
    {
        "Number": "4",
        "Soal": "<p style=\"text-align:justify;\"><span style=\"background-color:white;color:#333333;\">Persamaan grafik parabola pada gambar di bawah adalah...<\/span><\/p><figure class=\"image\"><img style=\"aspect-ratio:181\/162;\" src=\"data:image\/png;base64,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\" width=\"181\" height=\"162\"><\/figure>",
        "A": "<p>f(x)=x<sup>2 <\/sup>+ 4x<\/p>",
        "B": "<p>f(x)=x<sup>2 <\/sup>\u2212 4x<\/p>",
        "C": "<p>f(x)= - x<sup>2 <\/sup>+ 4x<\/p>",
        "D": "<p>f(x)=x<sup>2 <\/sup>+ 4x - 4<\/p>",
        "E": "<p>f(x)= - x<sup>2 <\/sup>+ 2x<\/p>",
        "Kunci": "B",
        "tipe": "pilihan"
    },
    {
        "Number": "5",
        "Soal": "<p style=\"text-align:justify;\"><span style=\"background-color:white;color:#333333;\">Jika grafik&nbsp;<\/span>f&nbsp;(x)=ax<sup>2&nbsp;<\/sup>+(2a+6)x+2a\u20132&nbsp;<span style=\"background-color:white;color:#333333;\">&nbsp;menyinggung sumbu&nbsp;<\/span>x<span style=\"background-color:white;color:#333333;\">, maka koordinat titik balik maksimumnya adalah...<\/span><\/p>",
        "A": "<p><span style=\"background-color:white;color:black;\">(-3,0)<\/span><\/p>",
        "B": "<p><span style=\"background-color:white;color:black;\">(-2,0)<\/span><\/p>",
        "C": "<p><span style=\"background-color:white;color:black;\">(2,0)<\/span><\/p>",
        "D": "<p><span style=\"background-color:white;color:black;\">(3,0)<\/span><\/p>",
        "E": "<p>(0,3)<\/p>",
        "Kunci": "C",
        "tipe": "pilihan"
    },
    {
        "Number": "6",
        "Soal": "<p style=\"text-align:justify;\"><span style=\"background-color:white;color:#333333;\">Fungsi kuadrat yang grafiknya melalui titik&nbsp;<\/span>(\u22121,3)<span style=\"background-color:white;color:#333333;\">&nbsp;dan titik baliknya sama dengan titik balik dari grafik&nbsp;<\/span>f(x)=x<sup>2<\/sup> + 4 x +3<span style=\"background-color:white;color:#333333;\">&nbsp;adalah...<\/span><\/p>",
        "A": "<p>f(x)= 4x<sup>2&nbsp;<\/sup>+ x + 3<\/p>",
        "B": "<p>f(x)= x<sup>2&nbsp;<\/sup>+4x + 15<\/p>",
        "C": "<p>f(x)= - 4x<sup>2&nbsp;<\/sup>+ 4x&nbsp;<\/p>",
        "D": "<p>f(x)= x<sup>2&nbsp;<\/sup>+ 4x +1<\/p>",
        "E": "<p>f(x)= 4x<sup>2&nbsp;<\/sup>+16x + 15<\/p>",
        "Kunci": "E",
        "tipe": "pilihan"
    },
    {
        "Number": "7",
        "Soal": "<p style=\"text-align:justify;\"><span style=\"background-color:white;color:black;\">Fungsi kuadrat yang memiliki nilai minimum&nbsp;<\/span>2<span style=\"background-color:white;color:black;\">&nbsp;untuk&nbsp;<\/span>x=1<span style=\"background-color:white;color:black;\">&nbsp;dan mempunyai nilai&nbsp;<\/span>3<span style=\"background-color:white;color:black;\">&nbsp;untuk&nbsp;<\/span>x =2<span style=\"background-color:white;color:black;\">&nbsp;adalah...<\/span><\/p>",
        "A": "<p>f(x)= x<sup>2&nbsp;<\/sup>\u2013 2x + 1<\/p>",
        "B": "<p>f(x)= x<sup>2&nbsp;<\/sup>+ 2x - 1<\/p>",
        "C": "<p>f(x)= x<sup>2&nbsp;<\/sup>\u2013 2x + 3<\/p>",
        "D": "<p>f(x)= x<sup>2&nbsp;<\/sup>+ 2x \u2013 3<\/p>",
        "E": "<p>f(x)= x<sup>2&nbsp;<\/sup>+ 2x + 3<\/p>",
        "Kunci": "C",
        "tipe": "pilihan"
    },
    {
        "Number": "8",
        "Soal": "<p><span style=\"background-color:white;color:black;\">Misalkan f fungsi yang memenuhi 4x\u00b2 + 2x + 1 untuk setiap x#0, maka nilai f(3) adalah\u2026<\/span><\/p>",
        "A": "<p><span style=\"background-color:white;color:black;\">20<\/span><\/p>",
        "B": "<p><span style=\"background-color:white;color:black;\">34<\/span><\/p>",
        "C": "<p><span style=\"background-color:white;color:black;\">50<\/span><\/p>",
        "D": "<p><span style=\"background-color:white;color:black;\">43<\/span><\/p>",
        "E": "<p>47<\/p>",
        "Kunci": "D",
        "tipe": "pilihan"
    },
    {
        "Number": "9",
        "Soal": "<p style=\"text-align:justify;\">Jika f(x) = x \u2013 3 maka f<sup>1<\/sup>(x) =&nbsp;<\/p>",
        "A": "<p><span style=\"background-color:white;color:black;\">x + 3<\/span><\/p>",
        "B": "<p><span style=\"background-color:white;color:black;\">3 - x<\/span><\/p>",
        "C": "<p><span style=\"background-color:white;color:black;\">x-3<\/span><\/p>",
        "D": "<p>x<\/p>",
        "E": "<p>x + 2<\/p>",
        "Kunci": "A",
        "tipe": "pilihan"
    },
    {
        "Number": "10",
        "Soal": "<p style=\"text-align:justify;\"><span style=\"background-color:white;color:black;\">Jika f(x) = <\/span><img src=\"data:image\/png;base64,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\" width=\"22\" height=\"27\"><span style=\"background-color:white;color:black;\"> maka f <sup>-1<\/sup>(x) adalah...<\/span><\/p>",
        "A": "<p><img src=\"data:image\/png;base64,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\" width=\"37\" height=\"36\"><\/p>",
        "B": "<p><math xmlns=\"http:\/\/www.w3.org\/1998\/Math\/MathML\"><mfrac><mrow><mi>x<\/mi><mo>-<\/mo><mn>2<\/mn><\/mrow><mi>x<\/mi><\/mfrac><\/math><\/p>",
        "C": "<p><img src=\"data:image\/png;base64,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\" width=\"37\" height=\"36\"><\/p>",
        "D": "<p><img src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAEoAAABCCAIAAAB\/4ddLAAAAAXNSR0IArs4c6QAAAAlwSFlzAAAdhwAAHYcBj+XxZQAAAw9JREFUaEPtmjF2ozAQhiFngRR5PgGcAKdJtW06KO0D7CFwabptU6VZOIE5gd8WhruwIwmB4OFYBo1k\/KQqNnikb35pJMLvNk3jPG97eV40Qmbx1qyvVW+ZevUhCV3SwuRQD0P1l8ZXlnUp\/hoqJ17L40DsK0irrq887q\/EOdYQHKzAEJcQMCLOwvmqlGDHedWQv\/DoGkS8PA06uTgfJaEfEJkExRDxBvOi5QtSgOaaIk4cHloXHpuOrIlLEBlRFx5dZLTpmZVt2rTte97rRl25l46kDa\/4ztigzpfR9ic91hk3asIrkm0WBHR6lv+qGeOc+xPktU3C02UH9WSwO2jolzzroXcj7HJjPuBGrqJIeAQESiQIJu5yw+pJPyHXURw8cZcTAcTvtWyAKHicIoiFMzRbBVXanrInriGsE9f+r2VuUX6A32na90yRWjxTmVfRr1VPRRZNxbDqmcq8in6teiqyaCqGVc9U5lX0++TqqUiRjWEqA\/Z5z1TmVfT75KXF4qmYJKZiWPVMZV5Fv1Y9FVlEjFEXSRi64bR3ZM3q1QXxzPjbrCyvpU8jXn2g\/p2kWC5lTSQDsH12FYx1ohFvORWJQOei72\/PxBZTUZ\/FD211eM7FcTbg9zmdjpHnRTfe2K8Oz9sdCZjkVBjgGba3SQ75ntt6PJjTPl+qZbb\/FCptkbjdpc2rbObuGQbWvRyPWBcc0d5Wfv1lBg0oeHCps7d9RFhDQYnLXonqsLe172zVvk0few1Hb3hb9aLd6bRrZ130wayW50tBhAPvwnFdionTYOKF9jJ7m+hDvWu+zfKAyKk3GIf3\/quzt3Wa3jXSh7l5ct9bZG+LjlccDrfWHkYmJ\/HM2NswJJ\/AM2ZvQ+Ab49FdLkj\/\/Gbuy+xbwfkeYdiyIYd4ReLvyziHVcB3h44PuK88Msp2ZeI+wIMjF3kII08awi7nv7Hqyfjqw+e+fMDzWH05\/5y13uQM96Ha225VTnlLWUVbnnN\/GiUMwKUGT4C0daEcffY2VXi3zw39AQHFETitgyo8eZWb5j87pA4CUuA\/YAAAAABJRU5ErkJggg==\" width=\"37\" height=\"33\"><\/p>",
        "E": "<p><img src=\"data:image\/png;base64,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\" width=\"37\" height=\"33\"><\/p>",
        "Kunci": "E",
        "tipe": "pilihan"
    }
]