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How to use it?
- Inequation:
- log7(4x+11)-log7(25-x^2)>=sin11pi/2
- (4^x-2^x+3)+28(4^x-2^x+3)+192>=0
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sinx/6>(√3)/2
- log0.5^2(x)+log0.5(x-2)<=0
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Identical expressions
- log7(4x+ eleven)-log7(twenty-five -x^ two)>=sin11pi/ two
- logarithm of 7(4x plus 11) minus logarithm of 7(25 minus x squared ) greater than or equal to sinus of 11 Pi divide by 2
- logarithm of 7(4x plus eleven) minus logarithm of 7(twenty minus five minus x to the power of two) greater than or equal to sinus of 11 Pi divide by two
- log7(4x+11)-log7(25-x2)>=sin11pi/2
- log74x+11-log725-x2>=sin11pi/2
- log7(4x+11)-log7(25-x²)>=sin11pi/2
- log7(4x+11)-log7(25-x to the power of 2)>=sin11pi/2
- log74x+11-log725-x^2>=sin11pi/2
- log7(4x+11)-log7(25-x^2)>=sin11pi divide by 2
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Similar expressions
- log7(4x+11)+log7(25-x^2)>=sin11pi/2
- log7(4x-11)-log7(25-x^2)>=sin11pi/2
- log7(4x+11)-log7(25+x^2)>=sin11pi/2
log7(4x+11)-log7(25-x^2)>=sin11pi/2 inequation
The solution
You have entered
[src]
/ 2\
log(4*x + 11) log\25 - x / sin(11*pi)
------------- - ------------ >= ----------
log(7) log(7) 2
$$- \frac{\log{\left(- x^{2} + 25 \right)}}{\log{\left(7 \right)}} + \frac{\log{\left(4 x + 11 \right)}}{\log{\left(7 \right)}} \geq \frac{\sin{\left(11 \pi \right)}}{2}$$
-log(25 - x^2)/log(7) + log(4*x + 11)/log(7) >= sin(11*pi)/2
Solving inequality on a graph