Ответы на вопрос:
A³-b³=(a-b)(a²+ab+b²) a²-b²=(a-b)(a+b 1 (77³-69³)/(70²-62²³+41³)/(125²-49)-1/2=(77-69)(77²+77*69+69²)/(70-62)(70++41)(77²-77*41+41²)/(125-7)(125+7) -1/2= 8*(77²+77*69+69²)/8*132-118(77²-77*41+41²)/118*132-1/2= =(77²+77*69+69²-77²+77*41-41²)/132-1/2= =[77*(69+41)+(69-41)(69+41)]/132-1/2=(77*110+28*110)/132-1/2= =110*(77+28)/132-1/2=5*105/6-1/2=5*35/2-1/2=(175-1)/2=174/2=87 2 (93³-81³)/(57²-45²³-67³)/(64²-38²)+1/2=(93-81)(93²+93*81+81²)/(57-45)(57+-67)(93²+93*67+67²)/(64-38)(64+38)+1/2= =12*(93²+93*81+81²)/12*102-26*(93²+93*67+67²)/26*102+1/2= =(93²+93*81+81²-93²-93*67-67²)/102+1/2= =[(93(81-67)+(81-67)(81+67)]/102+1/2=(93*14+14*148)/102+1/2= =14*(93+148)/102+1/2=14*241+1/2=(3374+51)/102=3425/102=33 59/102 =(93*14+14*108)/102
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