Solve the inequality 1-2sin4x<sqrt(cos)(4x) (1 minus 2 sinus of 4x less than square root of (co sinus of e of)(4x)) - Specify the set of solutions of the inequality in detail step by step. [THERE'S THE ANSWER!] online

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Inequation:
(x^2-2)/x<(x^3-2)/x^2
|x^2-2x|+|x+1|>5
(x-3)√x^2-√1<0
-2*x^2+11*x+12>=0
Identical expressions
one -2sin4x<sqrt(cos)(4x)
1 minus 2 sinus of 4x less than square root of ( co sinus of e of )(4x)
one minus 2 sinus of 4x less than square root of ( co sinus of e of )(4x)
1-2sin4x<√(cos)(4x)
1-2sin4x<sqrtcos4x
Similar expressions
1+2sin4x<sqrt(cos)(4x)
sqrtcos4x=>

Solving inequalities/ 1-2sin4x

The solution

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1 - 2*sin(4*x) < \/ cos(x) *4*x

$$1 - 2 \sin{\left(4 x \right)} < 4 x \sqrt{\cos{\left(x \right)}}$$

1 - 2*sin(4*x) < (4*x)*sqrt(cos(x))

Solving inequality on a graph