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<blockquote data-quote="topkollek" data-source="post: 28454404" data-attributes="member: 510150"><p><img src="data:image/gif;base64,R0lGODlhAQABAIAAAAAAAP///yH5BAEAAAAALAAAAAABAAEAAAIBRAA7" class="smilie smilie--sprite smilie--sprite8" alt=":-D" title="Big grin :-D" loading="lazy" data-shortname=":-D" /> <img class="smilie smilie--emoji" loading="lazy" alt="👇" title="Backhand index pointing down :point_down:" src="https://cdn.jsdelivr.net/joypixels/assets/6.6/png/unicode/64/1f447.png" data-shortname=":point_down:" />chatGPT</p><p></p><p>To determine the number of integers that can be substituted for x such that the expression (4x - 17)/(5x + 9) is an integer, we need to find the values of x that would make the expression equal to an integer.</p><p>To do this, we can set the expression equal to an integer and solve for x. For example, if we set the expression equal to 2, we get the equation (4x - 17)/(5x + 9) = 2. We can then multiply both sides of the equation by (5x + 9) to get 4x - 17 = 2(5x + 9), or 4x - 17 = 10x + 18. Solving this equation for x gives us x = -1.</p><p>We can repeat this process for other integers to see if we get any other solutions for x. For example, setting the expression equal to 3 gives us the equation (4x - 17)/(5x + 9) = 3, which can be rewritten as 4x - 17 = 3(5x + 9), or 4x - 17 = 15x + 27. Solving this equation for x gives us x = -4.</p><p>We can continue this process to find all the values of x that would make the expression equal to an integer. However, it's important to note that this process can be quite time-consuming and may not yield all possible solutions.</p><p>Another way to approach this problem is to consider the factors of 17 and 9. Since 17 and 9 are both prime numbers, the only factors they have in common are 1 and -1. Therefore, we can try substituting these values for x to see if the expression is an integer.</p><p>If we substitute x = 1, we get the expression (4 * 1 - 17)/(5 * 1 + 9) = (-13)/14, which is not an integer. If we substitute x = -1, we get the expression (4 * -1 - 17)/(5 * -1 + 9) = (-21)/4, which is also not an integer.</p><p>Therefore, there are no integers that can be substituted for x such that the expression (4x - 17)/(5x + 9) is an integer.</p></blockquote><p></p>
[QUOTE="topkollek, post: 28454404, member: 510150"] :-D 👇chatGPT To determine the number of integers that can be substituted for x such that the expression (4x - 17)/(5x + 9) is an integer, we need to find the values of x that would make the expression equal to an integer. To do this, we can set the expression equal to an integer and solve for x. For example, if we set the expression equal to 2, we get the equation (4x - 17)/(5x + 9) = 2. We can then multiply both sides of the equation by (5x + 9) to get 4x - 17 = 2(5x + 9), or 4x - 17 = 10x + 18. Solving this equation for x gives us x = -1. We can repeat this process for other integers to see if we get any other solutions for x. For example, setting the expression equal to 3 gives us the equation (4x - 17)/(5x + 9) = 3, which can be rewritten as 4x - 17 = 3(5x + 9), or 4x - 17 = 15x + 27. Solving this equation for x gives us x = -4. We can continue this process to find all the values of x that would make the expression equal to an integer. However, it's important to note that this process can be quite time-consuming and may not yield all possible solutions. Another way to approach this problem is to consider the factors of 17 and 9. Since 17 and 9 are both prime numbers, the only factors they have in common are 1 and -1. Therefore, we can try substituting these values for x to see if the expression is an integer. If we substitute x = 1, we get the expression (4 * 1 - 17)/(5 * 1 + 9) = (-13)/14, which is not an integer. If we substitute x = -1, we get the expression (4 * -1 - 17)/(5 * -1 + 9) = (-21)/4, which is also not an integer. Therefore, there are no integers that can be substituted for x such that the expression (4x - 17)/(5x + 9) is an integer. [/QUOTE]
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