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Answer to Question #4924 in Algebra for jojo alex

Question #4924
two numbers differ by 3 and their product is 504 find the number ?
Expert's answer
Solution

We have two unknown numbers and two conditions on these numbers.

Let's designate these numbers through x, y .

Let's make system of the equations.



<img src="data:image/png;base64,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" alt="">

Let's solve system of the equations.

<img src="data:image/png;base64,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" alt=""> lt;img src="data:image/png;base64,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" alt="">

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& <img src="data:image/png;base64,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" alt=""> lt;img src="data:image/png;base64,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" alt="">

<img src="data:image/png;base64,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" alt=""> lt;img src="data:image/png;base64,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" alt="">

<img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAIUAAABWCAIAAABuEsLqAAAEQklEQVR4nO2cMW/iMBTH/R34Bgw3dru5Q288de5y7HyCdmJoqxurbihiZaS67dQFnchwY1SpQxUpQ6VIrIh0IZNvcOtzE8c2xIT3zPtNFVSG8MOO/Wz+jBOQYId+A8QnyAcsyAcswPkoitV5v88YY4zFSdqytTSJzy6uNmUpH1nm2UmvJ9ofjMYt2/cOLB9FsRp+G66KgnM+n0X9/rn4e+fWzvv9io/5LGIftPftHVg+3tZr+dkVxerH1+9Zvqz/W1lu7i9vraoeomgyuVF9FMUqih78vme/wPKhssyz67up9ikXH2kSx0k6n0WqjzSJwfYMAVAfyzwbDn+q44yK1YfsB6qPstxcXZzJwQrgzYPD9CGH+Kb7h9XHQxTJm1Dl/sEVMQB7SXc+xqMB09H0PRVWotl82xaWefb88iobqfuQrQHsIhD7h0B8i1Uf6lOG/qHVVu8KaRKTj+0YjwbaIcVxfsWN/UPc8D28S6/A9WG4pbf3YZ4vHBBYPuR8lDHW9L3mu/pQV+aGxt0xlBLEYLvDq8DygQj1OyGmHlKJ9EQ+uuP15VnWDkRvqMwODLcuA+TDD/XZswcfYqYoW6kXRwkton9UbiF++keaxHJVXJab6WRqbnHbVR58drgi7WzNj49lnp1+ORUjY1GsFotkq+aOk+nddb0O7ceHmBuIrpcsFm22Hz69DGBaXtp8FmnXlZ59LPPs1++//GNwbCrtHfl4lSaxrOiodTPuy4f49G8mk9vLe9mW+/rrqFBXr6xWjR6PBt58VJomH3XUfd9KB1LX7b3eiXaLswnN6Pn09FR5hHx0xrsPMWNbv63r82hOPjrkv4+TXq+pcwHx4fcoEEycZnuVdftBMNTvQgJN/cpavwsDND4qwNz9bg9KH9r6XRig9AF2t7U9KH1o63dhgM9HU/0uDJD5MNTvwgCTD3P9LgzQ+DDU70ICjY8jgXzAgnzAgnzAgnzAgnzAgnzAgnzAgnzAAqgPj1vluCIzIPrwmJqBLjIDog/H1AwX0EVmQPShYkjNsIIxMgO0jzb7skgjM+D6sKZmmEEamdG1j25SM/BGZsDtHwJDaoYBvJEZ0H3w5tQMR3BFZkD30f6oFa7IDIg+HFMzHNlrZIYBa4lB+3NyiD4CwHoaX1s44ORjT1hP49cLBwLy0QWVibW2cCCgvIy9UzmNry0cSNrmZQgC+xW638upTOTMhQPKy9gdR23qaXxr4aCjvIz3FwOMx8tUqZzGtxYO7HkZXJlKN9UtaLzSYj6N79Q/tHkZoqOo23aEFetp/C18NJW4A/5hkl9cTuM7+eC6vAzJn8dHmv7uFae8DAGQamjYKQ1OeRkczFZB8CkNTvM8OAdkgk9pwF2/Arjh2hLEPoJMaUDsA+YGX0sQ+whyMYTVR6gpDSh9BJzSgM9H2CkNyHwEn9KAzEfwkA9YkA9YkA9YkA9YkA9Y/AOxy7JE0FU9vwAAAABJRU5ErkJggg==" alt=""> lt;img src="data:image/png;base64,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" alt="">

Thus Thus

<img src="data:image/png;base64,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" alt="">or<img src="data:image/png;base64,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" alt=""> lt;img src="data:image/png;base64,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" alt="">or<img src="data:image/png;base64,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" alt="">

<img src="data:image/png;base64,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" alt="">

Answer: This numbers are 24,21 or -24,-21.





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