29. 2.26. суреттегі схема бойынша қондырғыны жинаймыз стерженнің оң жақ ұшына динамометрді бекітіп, ал екінші ұшына пластилин арқылы түйреуішті орнатамыз. (ол бағытта көрсетіп тұрады). Вертикаль қойылған сызғыш арқылы стерженнің оң жақ ұшына әртүрлі мәнді күштер әсер еткендегі -ты анықтамыз сымның ұзаруын пропорциядан табамыз.
2.26. сурет.
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) (1)
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