• Предмет: Алгебра
  • Автор: annaKOTNK
  • Вопрос задан 8 лет назад

21 баллов даю. Пожалуйста помогите с алгеброй!!!!

Приложения:

Ответы

Ответ дал: zhenyaM2002
0
1)(frac{6a}{2a+5} - frac{16a}{4a^2+20a + 25} ):  frac{6a+7}{4a^2 - 25} + frac{10a - 25}{2a+5} = 2a - 5 \  \ 
(frac{6a}{2a+5} - frac{16a}{(2a)^2+2*2a*5+ 5^2} ):  frac{6a+7}{(2a)^2 - 5^2} + frac{5(2a - 5)}{2a+5} = 2a - 5 \  \ 
(frac{6a}{2a+5} - frac{16a}{(2a + 5)^2} ):  frac{6a+7}{(2a-5)(2a+5)} + frac{5(2a - 5)}{2a+5} = 2a - 5 \  \ 
 frac{6a(2a+5)-16a}{(2a+5)^2} :  frac{6a+7}{(2a-5)(2a+5)} + frac{5(2a - 5)}{2a+5} = 2a - 5 \  \
 frac{12a^2+30a-16a}{(2a+5)^2} :  frac{6a+7}{(2a-5)(2a+5)} + frac{5(2a - 5)}{2a+5} = 2a - 5 \  \ 
 frac{12a^2+14a}{(2a+5)^2} :  frac{6a+7}{(2a-5)(2a+5)} + frac{5(2a - 5)}{2a+5} = 2a - 5  \  \ 
 frac{2a(6a+7)}{(2a+5)(2a+5)} * frac{(2a-5)(2a+5)}{6a+7} + frac{5(2a - 5)}{2a+5} = 2a - 5  \  \ 
 frac{2a(6a+7)(2a-5)(2a+5)}{(2a+5)(2a+5)(6a+7)} + frac{5(2a - 5)}{2a+5} = 2a - 5  \  \ 
 frac{2a(2a-5)}{2a+5} + frac{5(2a - 5)}{2a+5} = 2a - 5   \  \
 frac{2a(2a-5)+5(2a-5)}{2a+5} =2a-5 \  \ 
 frac{(2a-5)(2a+5)}{2a+5} = 2a-5 \  \ 
 frac{2a-5}{1} = 2a-5 \  \ 
2a - 5 = 2a - 5 \  \  \



2)  (frac{5x}{x - 10}  + frac{20x}{x^2 - 20x + 100} ) :  frac{4x-24}{x^2 - 100} - frac{25x}{x-10} = frac{5x}{4}  \  \ 
 (frac{5x}{x - 10}  + frac{20x}{x^2 - 2*x*10+ 10^2} ) :  frac{4(x-6)}{x^2 - 10^2} - frac{25x}{x-10} = frac{5x}{4}   \  \ 
 (frac{5x}{x - 10}  + frac{20x}{(x-10)^2} ) :  frac{4(x-6)}{(x-10)(x+10)} - frac{25x}{x-10} = frac{5x}{4} \  \ 
frac{5x(x-10)+20x}{(x - 10)^2} * frac{(x-10)(x+10)}{4(x-6)} - frac{25x}{x-10} = frac{5x}{4} \  \
frac{5x^2-50x+20x}{(x - 10)^2} * frac{(x-10)(x+10)}{4(x-6)} - frac{25x}{x-10} = frac{5x}{4} \  \ 
frac{5x^2-30x}{(x - 10)(x-10)} * frac{(x-10)(x+10)}{4(x-6)} - frac{25x}{x-10} = frac{5x}{4} \  \ 
frac{5x(x-6)*(x-10)(x+10)}{(x - 10)(x-10)*4(x-6)}  - frac{25x}{x-10} = frac{5x}{4} \  \ 
 frac{5x(x+10)}{4(x-10)} -  frac{25x}{x-10} =  frac{5x}{4}  \  \
 frac{5x^2+50x -25x*4}{4(x-10)} =  frac{5x}{4}   \  \ 
 frac{5x^2+50x -100x}{4(x-10)} = frac{5x}{4}  \  \ 
 frac{5x^2-50x}{4(x-10)} = frac{5x}{4}  \  \ 
 frac{5x(x-10)}{4(x-10)} = frac{5x}{4}  \  \ 
 frac{5x}{4} = frac{5x}{4}  \  \  \
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