Mister Exam
Other calculators
- Square Inequality Step-by-Step
- Inequality with the module Step by Step
- Logarithmic inequality online
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How to use it?
- Inequation:
- 12*log(2*u)-20>=log(2)/((2*u))
- log(5*x^2+3)/log(x^2-6*x+10)^2<=log(4*x^2+7*x+3)/log(x^2-6*x+10)
- (x+19,2)/(x-5)<0
- (x-2)(x+5)^2/-x-2>0
- Sum of series:
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-1
- Integral of d{x}:
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-1
- Derivative of:
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-1
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Identical expressions
- log one / two *logsqrt(five)*(x- four)>-1
- logarithm of 1 divide by 2 multiply by logarithm of square root of (5) multiply by (x minus 4) greater than minus 1
- logarithm of one divide by two multiply by logarithm of square root of (five) multiply by (x minus four) greater than minus 1
- log1/2*log√(5)*(x-4)>-1
- log1/2logsqrt(5)(x-4)>-1
- log1/2logsqrt5x-4>-1
- log1 divide by 2*logsqrt(5)*(x-4)>-1
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Similar expressions
- log1/2*logsqrt(5)*(x-4)>+1
- log1/2*logsqrt(5)*(x+4)>-1
log1/2*logsqrt(5)*(x-4)>-1 inequation
The solution
You have entered
[src]
log(1) / ___\ ------*log\\/ 5 /*(x - 4) > -1 2
$$\frac{\log{\left(1 \right)}}{2} \log{\left(\sqrt{5} \right)} \left(x - 4\right) > -1$$
((log(1)/2)*log(sqrt(5)))*(x - 4) > -1
Detail solution
Given the inequality:
$$\frac{\log{\left(1 \right)}}{2} \log{\left(\sqrt{5} \right)} \left(x - 4\right) > -1$$
To solve this inequality, we must first solve the corresponding equation:
$$\frac{\log{\left(1 \right)}}{2} \log{\left(\sqrt{5} \right)} \left(x - 4\right) = -1$$
Solve:
This equation has no roots,
this inequality is executed for any x value or has no solutions
check it
subtitute random point x, for example
$$\left(-4\right) \frac{\log{\left(1 \right)}}{2} \log{\left(\sqrt{5} \right)} > -1$$
so the inequality is always executed
$$\frac{\log{\left(1 \right)}}{2} \log{\left(\sqrt{5} \right)} \left(x - 4\right) > -1$$
To solve this inequality, we must first solve the corresponding equation:
$$\frac{\log{\left(1 \right)}}{2} \log{\left(\sqrt{5} \right)} \left(x - 4\right) = -1$$
Solve:
This equation has no roots,
this inequality is executed for any x value or has no solutions
check it
subtitute random point x, for example
x0 = 0
$$\left(-4\right) \frac{\log{\left(1 \right)}}{2} \log{\left(\sqrt{5} \right)} > -1$$
0 > -1
so the inequality is always executed