Multiply and express as a mixed fraction:

${"mathml":"<math class="image_resized" style="width:48px;height:36px"><pstyle="margin-top:0pt;margin-bottom:0pt;line-height:115%;font-size:12pt"><spanstyle="font-family:$

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24 \frac{4}{5}

25 \frac{4}{5}

28 \frac{4}{5}

21 \frac{4}{5}

answer is A.

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Detailed Solution

Concept: When the fraction is in its lowest form, the only common factor is 1. A fraction is referred to as a mixed fraction when a whole number and a fraction are joined to form a single mixed number. As we already know, mixed fraction equals
Therefore, utilising this fractional property, first convert to the lowest form fraction, then to
the mixed fraction.
${"mathml":"<math class="image_resized" style="width:138px;height:36px"><span style="font-family:$ ${"mathml":"<math class="image_resized" style="width:63px;height:140px"><span style="font-family:$ contains only one common element, which means that this fraction is incorrect under the conditions outlined above. ${"mathml":"<math class="image_resized" style="width:32px;height:36px"><span style="font-family:$ Now, convert it to a mixed fraction. Since 124 divided by 5 is not entirely divisible, this is represented by the notation
${"mathml":"<math class="image_resized" style="width:131px;height:12px"><img src="data:image/jpeg;base64,iVBORw0KGgoAAAANSUhEUgAAAMwAAADlCAYAAAAfgRgMAAAMz0lEQVR4Xu3df6QvdR7H8ZeslSSykiSXJEkSyUpyLFkrSSJJciVWkiSx7h/rSiIrSdZyJddaa0mStRLrurKSS5IkiRxXVhK5kiuJ3XndOXPm82O+8/3OOTPf73xnng/exMw533M779f5fmc+n/l8JGBzThX1v6QANHhKeVgIDNDghqLOKw8LgQESFxX1sfKgEBigwQvKQ0JggAa3Kw9IWgAKlxa1qzwgaQEovK48HE0FzN59yoOxqIBZu6Kob5UHY1EBs/YvxYFYFh5gth5XHAZfx6QBSguYpesUj+Z/qfJOGYEBEh7NP6M6BD+rHIMxAgMkjisOwfPBMQIDBG5THIAPVb7jVAgMsOeSor5Q3fw/FHV9dAaBAfadUNz8vkuWIjBA4W7Fjf9OfHgfgcHseTT/G9VN7/++MjqjRmAwe28rbnrPHVuEwGDWHlXc8B7Nb0NgMFvXFvW96mbfVTma34bAYLbeV9zs1Wh+GwKDWTqmuNHD0fw2BAazc4vK+WFVk3+keDS/DYHBrPyyqM9VN7hnJKej+W0IDGblFcUN/mR8eCkCg9m4S3FzvxsfXgmBwSxcXtTXqhvbjxovGs1vQ2AwC28obuy20fw2BAaT97Dipj4ZH+6EwGDSrinqnOqG3tXy0fw2BAaTdlpxQ68ymt+GwGCynlXczKuO5rchMJikm4r6SXUje0+XVUfz2xAYTI5H8z9R3cQ/qttofhsCg8l5SXETdx3Nb0NgMCk7ihv4IKP5bQgMJsOj+WdVN+93OthofhsCg8n4u+LmvT8+3AsCg0l4QHHj/jU+3BsCg613lcqPX1XT7hZ1WXRGfwgMtt4pxU17R3y4VwQGW+0pxQ37Yny4dwQGW21ZA4+1vDQtsHYEBuiAwAAdEBigAwIDdEBggBFbFlAAAQIDdEBggA4IDNABgQE6IDBABwQG6IDAAB0QGKADAgN0QGCADggM0AGBATogMEAHBAbogMAAHRAYAAAAAACAKUtXwOeODxa6VeUq8N7B6rTKvUbOq9y22jvw/lDUl0W9pXLD0ftU7tQ7FekK+AQGmauLeq6or5Q3yirlMDlAO9puN6j845D++1zAhZ2p/C7hhk8b5KD1flG3aPtcVNTHyv89VWHmdnTwd5Rl9XNRx7VdXlD+7wgLM/aoyqZOm6Lv+mdRF2v8blf+s6eFmXpCeTMMWe8W9QuN16UqN05Nf+60MEP3Km+EddRQ21734XXlP29TYWauK+p75Y3g+kLlZ3jfIr5S5QVwxbeMbyzq/qJe1Wp/jZvKHwPHxv/e9OdcVJiZM8qb4NOi7gpPWtFOUR8o/35t5fGcX/mLR+KKor5V/nMuKszI48obwO8W4TvJQfj7Lhq3aCrfwh6L9FmOZeHBTFyivBmej844HN9h8rtH2mBN5XD5InvT0j8gvo5JA5QWZuKY4l/8P+LDvfiNVr9N/dje12yKr+XCd0VP83GICQwufOQKByd3Ndxf+OPKm6yp3qy+YAP8/yO8lnPI/Q5pBAbZbeTfxod75btpZ5U3Wlq+U7cpxxX/LOFHUwKDCxMiq1/428mxITyjvNGaahOzm29T/DN8qPimB4GZOY+uV5Mq/dHDM3GH5lu1q1zL+JpnnXzjw2NN1ev7EYXrozMIzOyFg3LrHGlvGu9Ja937sp9Q/Pq+S5YiMDP3supf9jreXSqrTDVZZ2D8WuFrvxMf3kdgZu49lb9oT35cp98rb7a0frd/9rD8EfEb1a/r//bUnyYEZuZOqhxjGPLOWJMHlDdbWjftnz0s3+gIX9cfUxchMNiIZRMafVPgsFNyVuHJnuHr+qNiGwKDjVgWmM/qUwdzreKZ2btaPmBLYLARfgwgbbaw1nHHzusKhK9Zjea3ITDYiEeUN1tYD9anDiKdO7fqRFMCg41wg6bNVpUHUod8xt+r1YQDpx9p9eslAoON8GzotNmq8uKAQ/F0m89Vv5ZnJKej+W0IDDbCF/Vps1W1E5zXt1cUv9aT8eGlCAzWznei0karyh+PhuLHrMPXOshgLYHB2rXdIWsbNDyMy4v6WvXr+OnSRaP5bQgM1u6k8kZzeULmUN5Q/FoHDSaBwVr5cYJFyzj5WZQhPKz4dU7GhzshMFiro8qbzLVsSspBXVPUOdWvs6vlo/ltCAzWqmmdMs8OHmotstOKX2uV0fw2BAZrc4fyBnPdE57Uo2cVv86qo/ltCAzWJp275fJTjkPwowHhfjbe02XV0fw2BAZr0TQ72WMuQyx04e/5ierX8RaCXUbz22wyMOlrUQevUfPiEruKf2CPgxwJT+qRl5oNX6vraH4bAjONGrW0gT3xcagVYXYUv9ZBRvPbEJhp1Gg1XegPtQysR/PDRQK9lvNBRvPbEJhp1CilDezyLsxD8Szn8LU8BadvBGYaNUrp4hKvxYd7lS6qMdQTmwRmGjU6f1T8A3ou11CuUryVxq7KrdKHsMnAYKI8EBk2kXdJHtIpxa/n66ahEBj06lbFkyuH3h35KcUN+2J8uHcEBr05oviZk/9o2GfzbVkDj7XWuQwuRsjLrXoFzaohPMnyMLOCV0VgsHV8+9hztapm8H8PNfs4RWCwVfwuEk6q9IosfrdZFwKDreFJjv9W3QQepPQt3nUiMNgKnirv28VVA/xX5dON60ZgsBXChfj8xGRf0+fHbllAgYynuFQN4hH2m+PDk0Zg0Ek4Vd8DlL+ODw/G10ZewLyPpyYPg8BgZcdVN4bXJL4zPjyoal0xzyTYJAKDlTytuin8rPw6t/irZiL7seNNIzBYKt3W7t748KC8S1g1E9nzxjaNwKBVug7yQ/HhQYXTbfyu5hkFm0ZgsJDHCsKNh7xV+Lr4zls4N823sceAwKCRF6nwhX3VCM/Eh3vnu1/Xqdyqz09qhkF1eauKMSAwyHg51UULhm+idjUeBAYRfxQKH/cdQ/lx57EgMNjnj0Se5pI2wabriMaDwOCCq1VOoEwbYNPl2dBjQmCQPS05pvJNgDEhMDPnJyPDhbvHVL6W2vTcsRSBmTE3o/eVTH/pYylvET42BGbG/MRk+gsfU3mPl7EhMAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAwOn483evkAVjCa+R9VdSJ9ACAmtfHe0z16qu3xIeB7fSR8tVy+q73BUyAt0FJm3uIOipgAt5T3tx9lz+SjW3FU6AzX1OkzT1EPSdgArxtYtrcfZd3nrtGwJbzmEja3EPUmwIm4M/Km3uI2hGw5Tw+4m3f0+buq/wxzJt5PStgAp5X3OCfxYcBVC4p6pziwByNzgCwzx+TwrCcFWMkQCMHw5Mgw8A8GZ0BYJ8nQoZh+VrlrnUAGvjiPgzMsfgwgMo9isPyQ1GXRWcA2Ofp9WFgXogPA6jcoTgsVWDuLuri4DwAWr61+hdF/U3lTYExbg0PrM0NygOyrL5TOZPZAbpKwIy8rjwQXcuPMHvA04tZAJPl51A8ETINwEHL3+tdMQMZE/Un5U3fV30gVoHBhFyucqwlbfS+66WifiFgy/1BeXMPVWfEzQFsuftU3k5+R+Wgpe98nVfe7H2VHxi7XsDEeLKlx1ruVzl46UD19fSll1MiNJg8T/u/q6hXVc5gToPQpfxOc6WAmXB4/HHuMAv8fSim3GCGbivqlPJArFKeagPM0r1F7SoPxbJ62F8MzJEXz/iL8lC0le/MeTwImC2/23yvPByLyks6AbN2s+pNkpaVw8W6AZg9j7esGppH9r4GmDU/ybnKbGg/WwNAq81Z8yRQAHs+VR6StNhyHNiTLuHUVJ49AGDP58pDEtbR+lQAy65lXq5PBbBsdZrX6lMB2LfKg0JggAXeUh4UAgMs4FCkQanKm9ACCHhzpjQoVT0dnAdA5ZyxNChVPRScB0DtgfFOAQACjyoPSlUsjAEkXlQeFJefiQGQ8DT+NCyuN8OTAJS8MVMaFtfj4UkAyrWV06C4/IAZ1y9AwuMsaVhc3k8GQOIz5WFx7YQnASgfDkuD4jodngSgXIu56d3F1y43BucBo+aVKu8s6or0QM+eUx4W17HwJGCsvFX4V4qb90eVU+/7np7iQKZBcXkjJ2D0HlTevGl9rHJV/sM6ouaF/LxF+aXBecBo+RZu2sCL6vje1xzE1UWdVf49P9HwHwGB3pxT3sRt5b1fug4q3q7mdxZvwMRK/dgq/jiUNvKy8pYUT/iLl/DHLO+J2bQ0rJ+0ZOtxbB3fmUqbedXyPDB/vVfm961i87Z7XqTPe182bXHhRS8e2DsX2Dr+K3+YvSlXLb/LeJ0xPoJh6/ld4YTyJu+j/C7zkso7ZMCk+KPVyaJ+Ut74Xcor7/s5Fz+Tz3UKJs9N7usQX7C/ofLGgO+meTCzqvMqL/7PqBzg9DuUA+LQTc7/AQWxv7AbD6eSAAAAAElFTkSuQmCC" width="32" height="36" alt=$ Hence, the correct answer is option 1.

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