Log4 x 1 2. Log1/4(x-1/2)=-2. X-2/log(4-2^x)<=1. Log4 x 1 2. Log2(x-4)<1.
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Log4 x 1 2. Log1/4 2x-1 log1/4 x 2+x-3. Log2(x-1)<1. 2log2 4. Log4x>1 решение.
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Лог 3/4 (1/4x-1) =2. Log2(4-x)=7. Log4(x2-x)=1. Log4 x 1 2. 2^log4(-2x+3)=1.
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Log 2(4-x)=2 решение. Log4(x-2)<2. Log1/2(4-4x)=-2. Log4 x 1 2. Log4 x 1 2.
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Log4x>1. Log2x>1. Log4 x 1 2. Log4 x 1 2. Log4(x+4)=2-log4(x-2).
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Log4 x 1 2. Log6(x+3)*lg(x2+1)>1. Log1/4 2x-1 log1/4 x 2+x-3. Log4 x 1 2. Log4 x 1 2.
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Log4x=2. Log2 (4x+1 − 2x+1 + 8) < x2 + 4x. Log4 2 x 1 /x-1. Log2 (4 - х) = 2. Log4(4x2 + 1) >= log4(3x2 + 4x + 1).
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Log3(x+1)<-2. Log3(x^2+4x)=log3 (x^2+2). Метод введения новой переменной логарифмические уравнения. Log log 2/2 х-х ≤4. Log 4(1- 2x)=2 log 78.
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Log4x>1. Log4 x 1 2. Логарифмические уравнения log6 х=4. Log4 ^2 x + log4 x⩽ 2. Log4(x-2)+log1/2(x-2)=1/2.
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Log4 x 1 2. Log2(2*4x-2 -1)=2x-4. Log4(x-2)<2. Log4 x 1 2. Log4 x 1 2.
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Log2(x-4)<1. Log4 x 1 2. Log2^2x-log2x-2=0. Log4 x 1 2. Log2x>1.
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Log4x>1. Log3/4 1/4x-1 2 решение. Log2(x-4)<1. Log 2x+4 (x^2-x) > 1. Log2 x 2 4 3 log2 x+2.
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Log4(x-5)=log4(2x-1). Log4x>1. Log5 2x 1 2 решение уравнения. Log4 x 1 2. Log4 x 1 2.
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Log3 x2-4x+3 ^2= 2. Log4x>1. Лог(2х-1)=4. Log2 (x2-6) =lg(8+5x). Log4 x 1 2.
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Log4 2x 4 log2 x+2 -1. 2log2 4. Log3(x+1)<-2. Log4 x 1 2. Log2 (4 - х) = 2.
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Log3 x2-4x+3 ^2= 2. 2^log4(-2x+3)=1. Лог 3/4 (1/4x-1) =2. Log3/4 1/4x-1 2 решение. Log4 x 1 2.
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Log6(x+3)*lg(x2+1)>1. Log2(x-4)<1. Log4(x-2)+log1/2(x-2)=1/2. Log4 x 1 2. Лог 3/4 (1/4x-1) =2.
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Log4x>1 решение. Log4 x 1 2. Log4(4x2 + 1) >= log4(3x2 + 4x + 1). Log1/4(x-1/2)=-2. Log4 x 1 2.
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2log2 4. 2log2 4. Log3/4 1/4x-1 2 решение. Log6(x+3)*lg(x2+1)>1. Log4 x 1 2.
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2log2 4. Log4 ^2 x + log4 x⩽ 2. Log1/4 2x-1 log1/4 x 2+x-3. Log4x>1. Метод введения новой переменной логарифмические уравнения.
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