Sr Examen
Otras calculadoras
- Sistemas de desigualdades paso a paso
- Ecuaciones básicas paso a paso
- Sistemas de ecuaciones paso a paso
- Solución de desigualdades trigonométricas en línea
- 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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x^2-4x+3<0
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x^2-3x+2<0
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-x^2-x+12>0
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(x-5)^2<sqrt(7)*(x-5)
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Expresiones idénticas
- dos log(cero . cinco)((x- uno)/(x+ uno / tres))+log(cero . cinco)(x+ uno . tres)^ dos >=2
- 2 logaritmo de (0.5)((x menos 1) dividir por (x más 1 dividir por 3)) más logaritmo de (0.5)(x más 1.3) al cuadrado más o igual a 2
- dos logaritmo de (cero . cinco)((x menos uno) dividir por (x más uno dividir por tres)) más logaritmo de (cero . cinco)(x más uno . tres) en el grado dos más o igual a 2
- 2log(0.5)((x-1)/(x+1/3))+log(0.5)(x+1.3)2>=2
- 2log0.5x-1/x+1/3+log0.5x+1.32>=2
- 2log(0.5)((x-1)/(x+1/3))+log(0.5)(x+1.3)²>=2
- 2log(0.5)((x-1)/(x+1/3))+log(0.5)(x+1.3) en el grado 2>=2
- 2log0.5x-1/x+1/3+log0.5x+1.3^2>=2
- 2log(0.5)((x-1) dividir por (x+1 dividir por 3))+log(0.5)(x+1.3)^2>=2
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Expresiones semejantes
- 2log(0.5)((x-1)/(x-1/3))+log(0.5)(x+1.3)^2>=2
- 2log(0.5)((x-1)/(x+1/3))+log(0.5)(x-1.3)^2>=2
- 2log(0.5)((x+1)/(x+1/3))+log(0.5)(x+1.3)^2>=2
- 2log(0.5)((x-1)/(x+1/3))-log(0.5)(x+1.3)^2>=2
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Expresiones con funciones
- Logaritmo log
- log7(9-x)+log71/x>=log7(1/x-x+8)
- log4(x+1)<1
- logx((3x-2)/(x+1))>1
- log3(2x-4)>log3(14-x)
- logx(x^2-3)<0
2log(0.5)((x-1)/(x+1/3))+log(0.5)(x+1.3)^2>=2 desigualdades
Solución
Ha introducido
[src]
2
x - 1 / 13\
2*log(1/2)*------- + log(1/2)*|x + --| >= 2
x + 1/3 \ 10/
$$\frac{x - 1}{x + \frac{1}{3}} \cdot 2 \log{\left(\frac{1}{2} \right)} + \left(x + \frac{13}{10}\right)^{2} \log{\left(\frac{1}{2} \right)} \geq 2$$
((x - 1)/(x + 1/3))*(2*log(1/2)) + (x + 13/10)^2*log(1/2) >= 2
Solución de la desigualdad en el gráfico
Respuesta rápida
[src]
/ ______________________________________________________________________________________________________________________________________________________ \ | / _______________________________________________________________________________________ | | / / 2 | | / / /170368 11*(600 + 1367*log(2)) 200 - 431*log(2)\ 1936 600 + 1367*log(2) | | / / 3 |------ - ---------------------- + ----------------| - ---- + ----------------- | | 44 / 85184 / / 1936 600 + 1367*log(2)\ \91125 3375*log(2) 300*log(2) / 200 - 431*log(2) 11*(600 + 1367*log(2)) 2025 900*log(2) | And|x <= - -- + 3 / - ----- + / |- ---- + -----------------| + ----------------------------------------------------- - ---------------- + ---------------------- - --------------------------------------------------------------------------------------------------------------------------------------------------------------, -1/3 < x| | 45 \/ 91125 \/ \ 2025 900*log(2) / 4 600*log(2) 6750*log(2) ______________________________________________________________________________________________________________________________________________________ | | / _______________________________________________________________________________________ | | / / 2 | | / / /170368 11*(600 + 1367*log(2)) 200 - 431*log(2)\ | | / / 3 |------ - ---------------------- + ----------------| | | / 85184 / / 1936 600 + 1367*log(2)\ \91125 3375*log(2) 300*log(2) / 200 - 431*log(2) 11*(600 + 1367*log(2)) | | 3 / - ----- + / |- ---- + -----------------| + ----------------------------------------------------- - ---------------- + ---------------------- | \ \/ 91125 \/ \ 2025 900*log(2) / 4 600*log(2) 6750*log(2) /
$$x \leq - \frac{44}{45} - \frac{- \frac{1936}{2025} + \frac{600 + 1367 \log{\left(2 \right)}}{900 \log{\left(2 \right)}}}{\sqrt[3]{- \frac{85184}{91125} - \frac{200 - 431 \log{\left(2 \right)}}{600 \log{\left(2 \right)}} + \sqrt{\left(- \frac{1936}{2025} + \frac{600 + 1367 \log{\left(2 \right)}}{900 \log{\left(2 \right)}}\right)^{3} + \frac{\left(- \frac{11 \left(600 + 1367 \log{\left(2 \right)}\right)}{3375 \log{\left(2 \right)}} + \frac{200 - 431 \log{\left(2 \right)}}{300 \log{\left(2 \right)}} + \frac{170368}{91125}\right)^{2}}{4}} + \frac{11 \left(600 + 1367 \log{\left(2 \right)}\right)}{6750 \log{\left(2 \right)}}}} + \sqrt[3]{- \frac{85184}{91125} - \frac{200 - 431 \log{\left(2 \right)}}{600 \log{\left(2 \right)}} + \sqrt{\left(- \frac{1936}{2025} + \frac{600 + 1367 \log{\left(2 \right)}}{900 \log{\left(2 \right)}}\right)^{3} + \frac{\left(- \frac{11 \left(600 + 1367 \log{\left(2 \right)}\right)}{3375 \log{\left(2 \right)}} + \frac{200 - 431 \log{\left(2 \right)}}{300 \log{\left(2 \right)}} + \frac{170368}{91125}\right)^{2}}{4}} + \frac{11 \left(600 + 1367 \log{\left(2 \right)}\right)}{6750 \log{\left(2 \right)}}} \wedge - \frac{1}{3} < x$$
(-1/3 < x)∧(x <= -44/45 + (-85184/91125 + sqrt((-1936/2025 + (600 + 1367*log(2))/(900*log(2)))^3 + (170368/91125 - 11*(600 + 1367*log(2))/(3375*log(2)) + (200 - 431*log(2))/(300*log(2)))^2/4) - (200 - 431*log(2))/(600*log(2)) + 11*(600 + 1367*log(2))/(6750*log(2)))^(1/3) - (-1936/2025 + (600 + 1367*log(2))/(900*log(2)))/(-85184/91125 + sqrt((-1936/2025 + (600 + 1367*log(2))/(900*log(2)))^3 + (170368/91125 - 11*(600 + 1367*log(2))/(3375*log(2)) + (200 - 431*log(2))/(300*log(2)))^2/4) - (200 - 431*log(2))/(600*log(2)) + 11*(600 + 1367*log(2))/(6750*log(2)))^(1/3))