با استفاده از ویژگیها و تعریف جزءصحیح به حل معادلات زیر میپردازیم.
این معادله در نهایت منجر به حل نامعادله زیر میشود:
تمرین
مشاهده میكنيم كه اين نامساوی فقط به ازای برقرار است:
معادله جواب ندارد زيرا طبق تعريف سمت چپ معادله باید یک عدد صحیح باشد اما سمت راست معادله، صحیح نیست.
یادآوری)
نامعادله برای و برقرار است:
نامعادله برای و برقرار نیست.
نامعادله برای تنها بهازای برقرار است:
یادآوری)
حالت اول)
![](data:image/png;base64,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)
حالت دوم)
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)
حالت سوم)
![](data:image/png;base64,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)
بهازای هيچ ی ، و با هم برابر واحد نمیشوند، پس جواب ندارد.
برای پنج جواب بهصورت فوق بهدست میآید.
بههمین ترتیب مانند قسمت اول، برای حالت هم دو جواب بهدست میآید.
بهازای هیچ مقداری از دامنه، معادله فوق برقرار نیست، پس معادله جواب ندارد.
معادله زیر ریشه دارد:
یادآوری)
تمرین
به طرفین تساوی مقدار را اضافه میکنیم تا سمت چپ تساوی، اتحاد دوم شود:
در نامساوی زیر، صادق است:
بنابراین داریم:
مجموع ارقام حاصل :