екеніне көз жеткіземіз.
![](data:image/png;base64,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) -сандарының теріс еместігін пайдалансақ болады.
Аксиомалардың салдары ретінде мынадай формула алуға болады:
Мұндағы оқиғалары тоғысатын да, тоғыспайтын да болуы мүмкін.
Бұл формуланы былай қорытуға болады. Оқиғалар арасындағы айқын қатынастарды қарастырамыз:
Екі теңдікке де қосу ережесін пайдалансақ, екі сандық теңдік аламыз:
. Екінші теңдіктен бірінші теңдікті шегерсек,
![](data:image/png;base64,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)
Достарыңызбен бөлісу: |