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- Sistemas de ecuaciones paso a paso
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- Resolución de desigualdades exponenciales en línea
- Resolución de desigualdades con un módulo en línea
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¿Cómo usar?
- Desigualdades:
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-2x+5<=-3x-3
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5x^2-8x+3>0
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x^2+1>0
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-x>-11
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Expresiones idénticas
- (uno - seis *(sin(x))^ dos)^ dos < veinticuatro *(sin(x))^ dos
- (1 menos 6 multiplicar por ( seno de (x)) al cuadrado ) al cuadrado menos 24 multiplicar por ( seno de (x)) al cuadrado
- (uno menos seis multiplicar por ( seno de (x)) en el grado dos) en el grado dos menos veinticuatro multiplicar por ( seno de (x)) en el grado dos
- (1-6*(sin(x))2)2<24*(sin(x))2
- 1-6*sinx22<24*sinx2
- (1-6*(sin(x))²)²<24*(sin(x))²
- (1-6*(sin(x)) en el grado 2) en el grado 2<24*(sin(x)) en el grado 2
- (1-6(sin(x))^2)^2<24(sin(x))^2
- (1-6(sin(x))2)2<24(sin(x))2
- 1-6sinx22<24sinx2
- 1-6sinx^2^2<24sinx^2
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Expresiones semejantes
- (1+6*(sin(x))^2)^2<24*(sin(x))^2
- (1-6*(sinx)^2)^2<24*(sinx)^2
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Expresiones con funciones
- Seno sin
- sin(2x)<-0,5
- sin2x<-0,5
- sin(2*x)>0
- sin(2x)>0.5
- sin2x<=0
- Seno sin
- sin(2x)<-0,5
- sin2x<-0,5
- sin(2*x)>0
- sin(2x)>0.5
- sin2x<=0
(1-6*(sin(x))^2)^2<24*(sin(x))^2 desigualdades
Solución
Ha introducido
[src]
2 / 2 \ 2 \1 - 6*sin (x)/ < 24*sin (x)
$$\left(1 - 6 \sin^{2}{\left(x \right)}\right)^{2} < 24 \sin^{2}{\left(x \right)}$$
(1 - 6*sin(x)^2)^2 < 24*sin(x)^2
Solución de la desigualdad en el gráfico
Respuesta rápida
[src]
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$$x < - i \left(\log{\left(\sqrt{\sqrt{\sin^{2}{\left(\frac{\operatorname{atan}{\left(\frac{4 \sqrt{2}}{7} \right)}}{2} \right)} + \cos^{2}{\left(\frac{\operatorname{atan}{\left(\frac{4 \sqrt{2}}{7} \right)}}{2} \right)}} \sin^{2}{\left(\frac{\operatorname{atan}{\left(\frac{\sin{\left(\frac{\operatorname{atan}{\left(\frac{4 \sqrt{2}}{7} \right)}}{2} \right)}}{\cos{\left(\frac{\operatorname{atan}{\left(\frac{4 \sqrt{2}}{7} \right)}}{2} \right)}} \right)}}{2} \right)} + \sqrt{\sin^{2}{\left(\frac{\operatorname{atan}{\left(\frac{4 \sqrt{2}}{7} \right)}}{2} \right)} + \cos^{2}{\left(\frac{\operatorname{atan}{\left(\frac{4 \sqrt{2}}{7} \right)}}{2} \right)}} \cos^{2}{\left(\frac{\operatorname{atan}{\left(\frac{\sin{\left(\frac{\operatorname{atan}{\left(\frac{4 \sqrt{2}}{7} \right)}}{2} \right)}}{\cos{\left(\frac{\operatorname{atan}{\left(\frac{4 \sqrt{2}}{7} \right)}}{2} \right)}} \right)}}{2} \right)}} \right)} + i \operatorname{atan}{\left(\frac{\cos{\left(\frac{\operatorname{atan}{\left(\frac{\sin{\left(\frac{\operatorname{atan}{\left(\frac{4 \sqrt{2}}{7} \right)}}{2} \right)}}{\cos{\left(\frac{\operatorname{atan}{\left(\frac{4 \sqrt{2}}{7} \right)}}{2} \right)}} \right)}}{2} \right)}}{\sin{\left(\frac{\operatorname{atan}{\left(\frac{\sin{\left(\frac{\operatorname{atan}{\left(\frac{4 \sqrt{2}}{7} \right)}}{2} \right)}}{\cos{\left(\frac{\operatorname{atan}{\left(\frac{4 \sqrt{2}}{7} \right)}}{2} \right)}} \right)}}{2} \right)}} \right)}\right) \wedge - i \left(\log{\left(\sqrt{\sqrt{\sin^{2}{\left(\frac{\operatorname{atan}{\left(\frac{4 \sqrt{2}}{7} \right)}}{2} \right)} + \cos^{2}{\left(\frac{\operatorname{atan}{\left(\frac{4 \sqrt{2}}{7} \right)}}{2} \right)}} \sin^{2}{\left(\frac{\operatorname{atan}{\left(\frac{\sin{\left(\frac{\operatorname{atan}{\left(\frac{4 \sqrt{2}}{7} \right)}}{2} \right)}}{\cos{\left(\frac{\operatorname{atan}{\left(\frac{4 \sqrt{2}}{7} \right)}}{2} \right)}} \right)}}{2} \right)} + \sqrt{\sin^{2}{\left(\frac{\operatorname{atan}{\left(\frac{4 \sqrt{2}}{7} \right)}}{2} \right)} + \cos^{2}{\left(\frac{\operatorname{atan}{\left(\frac{4 \sqrt{2}}{7} \right)}}{2} \right)}} \cos^{2}{\left(\frac{\operatorname{atan}{\left(\frac{\sin{\left(\frac{\operatorname{atan}{\left(\frac{4 \sqrt{2}}{7} \right)}}{2} \right)}}{\cos{\left(\frac{\operatorname{atan}{\left(\frac{4 \sqrt{2}}{7} \right)}}{2} \right)}} \right)}}{2} \right)}} \right)} + i \operatorname{atan}{\left(\frac{\sin{\left(\frac{\operatorname{atan}{\left(\frac{\sin{\left(\frac{\operatorname{atan}{\left(\frac{4 \sqrt{2}}{7} \right)}}{2} \right)}}{\cos{\left(\frac{\operatorname{atan}{\left(\frac{4 \sqrt{2}}{7} \right)}}{2} \right)}} \right)}}{2} \right)}}{\cos{\left(\frac{\operatorname{atan}{\left(\frac{\sin{\left(\frac{\operatorname{atan}{\left(\frac{4 \sqrt{2}}{7} \right)}}{2} \right)}}{\cos{\left(\frac{\operatorname{atan}{\left(\frac{4 \sqrt{2}}{7} \right)}}{2} \right)}} \right)}}{2} \right)}} \right)}\right) < x$$
(x < -i*(i*atan(cos(atan(sin(atan(4*sqrt(2)/7)/2)/cos(atan(4*sqrt(2)/7)/2))/2)/sin(atan(sin(atan(4*sqrt(2)/7)/2)/cos(atan(4*sqrt(2)/7)/2))/2)) + log(sqrt(sqrt(cos(atan(4*sqrt(2)/7)/2)^2 + sin(atan(4*sqrt(2)/7)/2)^2)*cos(atan(sin(atan(4*sqrt(2)/7)/2)/cos(atan(4*sqrt(2)/7)/2))/2)^2 + sqrt(cos(atan(4*sqrt(2)/7)/2)^2 + sin(atan(4*sqrt(2)/7)/2)^2)*sin(atan(sin(atan(4*sqrt(2)/7)/2)/cos(atan(4*sqrt(2)/7)/2))/2)^2))))∧(-i*(i*atan(sin(atan(sin(atan(4*sqrt(2)/7)/2)/cos(atan(4*sqrt(2)/7)/2))/2)/cos(atan(sin(atan(4*sqrt(2)/7)/2)/cos(atan(4*sqrt(2)/7)/2))/2)) + log(sqrt(sqrt(cos(atan(4*sqrt(2)/7)/2)^2 + sin(atan(4*sqrt(2)/7)/2)^2)*cos(atan(sin(atan(4*sqrt(2)/7)/2)/cos(atan(4*sqrt(2)/7)/2))/2)^2 + sqrt(cos(atan(4*sqrt(2)/7)/2)^2 + sin(atan(4*sqrt(2)/7)/2)^2)*sin(atan(sin(atan(4*sqrt(2)/7)/2)/cos(atan(4*sqrt(2)/7)/2))/2)^2))) < x)