Logx 2 x 1 2 1. Вычислите логарифмы log1/3 27. Лог 0,2 5. Logx 1 x2 3x 1 1. Logx-2(2x^2-12x+19)=2.
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Log2x<1/2. Logx 2 x 1 2 1. Log2x>1. Logx (x2-2x-3)< logx1. Log2.
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Logx 2 x 1 2 1. Logx 2x. Logx 2 x 1 2 1. Logx(2x-1). Logx 2 x 1 2 1.
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Log x 2x-1 log x 2x2. Log 2(4-x)=2 решение. Logx+1(x^2+x). Logx (x2-2x-3)< logx1. Log4x>1 решение.
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Logx 2 x 1 2 1. Logx 2 x 1 2 1. Logx 2 x 1 2 1. Logx=1-x. −2x+2=log2x.
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Logx 2 x 1 2 1. Лог 1/3 1/27. Logx 2 x 1 2 1. Log 2 ( x 2 − x ) = 1. Logx 2 x 1 2 1.
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Log2x>1. Log2x-2logx2 -1. Logx(x+1)<log1/x(2-x). Logx(x+1)<log1/x(2-x). Log2^2x-log2x-2=0.
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Log2(1+x)=log2(1-x)+2. Logx 2 x 1 2 1. Logx^2 (1/x + 2/x^2). Logx+1(2x^2+1)=2. Решить logx(2-x-x2)>0.
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Logx^2 (1/x + 2/x^2). Logx-2(x+1/6). Logx 2 x 1 2 1. Logx+1(x^2+x). (1/3)log27(x^2-2x+1).
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Logx2x>0. Logx(2^2+1)>2. Лог 2. Log x+1 (6x^2+x-5) меньше двух. Logx+1 2 x-1 log5 2 2x-5.
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Log2x-2logx2 +1 больше или равно 0. Log5 2x 1 2 решение уравнения. Logx 2 x 1 2 1. Logx+2 (3x^2+x-5)=2. Log3x-2logx27 -1.
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Logx+1(x2 + x − 6)2 4. Logx 2 x 1 2 1. Log2x>1. Logx(x3-x2-2x)<3. Logx 2 x 1 2 1.
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Logx(x3-x2-2x)<3. Logx(125x)/2 = 2/log5(x)^2. Log2x>1. Logx2+log2x2. Решите уравнение log2(x^2-2x)=1.
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Logx(x^2-2x-3)<0. X-1 logx+3 x+2 log3 x+3 2 0. Logx(2x-1). Logx 2 x 1 2 1. Log x x2 6x x-10 2.
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Logx 2 x 1 2 1. Logx x-2 logx x+2 0. Logx(2x^2+x-2)=3. Logx2 x x2-2x 1. Logx 2 x 1 2 1.
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Log 5x-5 5 log x-1 2 125 2. Logx^2 (1/x + 2/x^2). (х-8)logx+3(9x-2). Logx 2 x 1 2 1. Метод введения новой переменной логарифмические уравнения.
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Решите уравнение logx(2x-3) =1. Log2x>0. Log3/4 1/4x-1 2 решение. X-1 logx+3 x+2 log3 x+3 2 0. Logx=1-x.
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Logx 2 x 1 2 1. Logx 2 x 1 2 1. Log2x>0. Logx+1(x^2+x). Logx (x2-2x-3)< logx1.
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Log 5x-5 5 log x-1 2 125 2. Logx (x2-2x-3)< logx1. Logx 2 x 1 2 1. Logx 2 x 1 2 1. Log 2(4-x)=2 решение.
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Logx+1(2x^2+1)=2. Logx(2x-1). Logx 2 x 1 2 1. Logx+2 (3x^2+x-5)=2. −2x+2=log2x.
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