Mister Exam

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How to use it?
Inequation:
log0,7(2x-6)>log0,7(5-x)
tg3x-sqrt3>=0
log(3*x+2*sqrt(x)-1)*1/(log(5*x+3*sqrt(x)-2)^5)>=log(11)*1/log(32)*1/(log(11)*1/log(2))
sqrt(5x+1)-sqrt(6x-2)>sqrt(6+x)-sqrt(2x+3)
Identical expressions
sqrt(5x+ one)-sqrt(six x- two)>sqrt(6+x)-sqrt(2x+ three)
square root of (5x plus 1) minus square root of (6x minus 2) greater than square root of (6 plus x) minus square root of (2x plus 3)
square root of (5x plus one) minus square root of (six x minus two) greater than square root of (6 plus x) minus square root of (2x plus three)
√(5x+1)-√(6x-2)>√(6+x)-√(2x+3)
sqrt5x+1-sqrt6x-2>sqrt6+x-sqrt2x+3
Similar expressions
sqrt(5x+1)-sqrt(6x-2)>sqrt(6-x)-sqrt(2x+3)
sqrt(5x+1)-sqrt(6x-2)>sqrt(6+x)-sqrt(2x-3)
sqrt(5x+1)-sqrt(6x-2)>sqrt(6+x)+sqrt(2x+3)
sqrt(5x+1)+sqrt(6x-2)>sqrt(6+x)-sqrt(2x+3)
sqrt(5x-1)-sqrt(6x-2)>sqrt(6+x)-sqrt(2x+3)
sqrt(5x+1)-sqrt(6x+2)>sqrt(6+x)-sqrt(2x+3)

sqrt(5x+1)-sqrt(6x-2)>sqrt(6+x)-sqrt(2x+3) inequation

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  _________     _________     _______     _________
\/ 5*x + 1  - \/ 6*x - 2  > \/ 6 + x  - \/ 2*x + 3

$$\sqrt{5 x + 1} - \sqrt{6 x - 2} > \sqrt{x + 6} - \sqrt{2 x + 3}$$

sqrt(5*x + 1) - sqrt(6*x - 2) > sqrt(x + 6) - sqrt(2*x + 3)

Solving inequality on a graph