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Inequation:
0,25*(1/4)*x>=1/64
а+3<в+2
4x+2:2-5x<1
(1/9)*(x^2)*ln(9-x)-2*ln(9-x)<=0
Identical expressions
14log2p− forty ≥log22p
14 logarithm of 2p−40≥ logarithm of 22p
14 logarithm of 2p− forty ≥ logarithm of 22p

Solving inequalities/ 14log2p−40≥log22p

14log2p−40≥log22p inequation

The solution

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14*log(2*p) - 40 >= log(22*p)

$$14 \log{\left(2 p \right)} - 40 \geq \log{\left(22 p \right)}$$

14*log(2*p) - 40 >= log(22*p)