- §. Modulli ifodalar
x haqiqiy sonning absolyut qiymati (moduli) deb nomanfiy bo’lgan ko’rinishdagi songa aytiladi. Uning umumiy ko’rinishi quyidagicha bo’ladi.
ning geometrik ma’nosi koordinata boshidan x gacha bo’lgan masofani anglatadi.
Absolyut qiymatlar bo’yicha quyidagi munosabatlar o’rinlidir.
-
(b ) tengsizlik -b tengsizlikka ekvivalent hisoblanadi.
Max(a;b) =
min(a;b) =
1. ifodaningqiymatinimodulbelgisisizyozing.
A)1 B)2 C)3 D)4
2. ifodaningqiymatinimodulbelgisisizyozing.
A)1B)2 C)3 D)4
3. ![](data:image/png;base64,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)
ifodaningqiymatinimodulbelgisisizyozing.
A)1B)2C)3 D)4
4.
ifodaningqiymatinimodulbelgisisizyozing.
A)1B)2 C)3 D)4
5. ![](data:image/png;base64,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)
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