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- La ecuación:
-
Ecuación x=(x+1)/2
- Ecuación (x-6)(-5x-9)=0
-
Ecuación x^2-14*x+33=0
-
Ecuación x^2+6=5x
- Expresar {x} en función de y en la ecuación:
- -13*x-19*y=17
- -9*x-12*y=-19
- -17*x-12*y=-9
- -8*x+3*y=-4
- Derivada de:
-
sin(x)+cos(x)
- Gráfico de la función y =:
-
sin(x)+cos(x)
- Integral de d{x}:
- sin(x)+cos(x)
-
Expresiones idénticas
- sin(x)+cos(x)=-√ dos
- seno de (x) más coseno de (x) es igual a menos √2
- seno de (x) más coseno de (x) es igual a menos √ dos
- sinx+cosx=-√2
-
Expresiones semejantes
- sin(x)+cos(x)=+√2
- (sinx+cosx)^2-1=0
- sin(x)-cos(x)=-√2
- x=sinx+cosx
- (sinx+cosx)^2=0
- sinx+cosx=-√2
-
Expresiones con funciones
- Seno sin
- sin(pi*x/6)=-1
- sin(x)=-sqrt(3)/2
- sin(x)=4/5
- sin(z)=-2
- sin(x)+cos(x)=0
- Coseno cos
- cos(x)^(2)=cos(x)
- cos2x+2(sqrt2)sin((pi/2)+x)-2=0
- cos(0,895+0,45)-1,2=x
- cos(x)-cos3x=sin(x)
- cos(5*x)^2=4
sin(x)+cos(x)=-√2 la ecuación
El profesor se sorprenderá mucho al ver tu solución correcta😉
Solución
Ha introducido
[src]
___ sin(x) + cos(x) = -\/ 2
$$\sin{\left(x \right)} + \cos{\left(x \right)} = - \sqrt{2}$$
Suma y producto de raíces
[src]
suma
-3*pi ----- 4
$$- \frac{3 \pi}{4}$$
=
-3*pi ----- 4
$$- \frac{3 \pi}{4}$$
producto
-3*pi ----- 4
$$- \frac{3 \pi}{4}$$
=
-3*pi ----- 4
$$- \frac{3 \pi}{4}$$
-3*pi/4
Respuesta numérica
[src]
x1 = -58.9048626385362
x2 = 35.342917690916
x3 = -90.3207892086502
x4 = -21.2057499200041
x5 = -21.2057506833124
x6 = -77.7544181730285
x7 = -115.453529926716
x8 = -96.603974564695
x9 = -2.35619427650782
x10 = 10.2101765935161
x11 = -33.7721210086069
x12 = 79.3252140527191
x13 = -65.188047073324
x14 = 16.4933612943477
x15 = 66.7588444068268
x16 = -71.4712330231824
x17 = -84.0376039723467
x18 = -52.6216766229604
x19 = -14.9225654823937
x20 = 54.1924728859244
x21 = -27.4889358644641
x22 = 10.210176157677
x23 = 16.4933619477574
x24 = -96.6039737800289
x25 = 73.0420288301818
x26 = 85.6084000399172
x27 = 3.92699107435062
x28 = -71.4712323525471
x29 = -58.9048618338034
x30 = -40.0553060529486
x31 = -40.0553062819826
x32 = -46.3384914348609
x33 = 85.6083989845666
x34 = 10.210175749086
x35 = 91.8915846163827
x36 = -2.35619499491606
x37 = 47.9092880431314
x38 = 73.0420296320937
x39 = 35.3429180284231
x40 = -14.9225646783909
x41 = 47.9092881995972
x42 = -52.6216774105457
x43 = -27.4889352022727
x44 = -8.63938025625821
x45 = 16.4933615389937
x46 = 98.1747705007628
x47 = -46.338492146518
x48 = 54.1924733268324
x49 = 91.8915853225807
x50 = 29.0597316738462
x51 = -71.4712326353295
x52 = -13404.3904536702
x53 = 47.909287468617
x54 = 54.1924737371634
x55 = 91.8915852045393
x56 = 29.0597324769089
x57 = 98.1747708802112
x58 = -77.7544176954284
x59 = 41.6261028817504
x60 = -90.320788593313
x61 = -84.0376034462788
x62 = 60.475659097534
x63 = 85.6083993088973
x64 = 60.4756584532596
x65 = -40.0553068257685
x66 = 22.7765464742714
x67 = -33.7721219065776
x68 = 3.92699088103501
x69 = 35.3429168981644
x70 = 60.4756586345947
x71 = 79.3252148477219
x72 = 41.6261019474067
x73 = -33.7721205506926
x74 = -27.4889355511657
x75 = 22.7765472331605
x76 = -77.7544185209968
x77 = -2.35619509671576
x78 = 41.6261021568912
x79 = 98.1747700238345
x80 = -33.7721213865886
x81 = -8.63937946597846
x82 = 3.92699032122665
x83 = -84.0376031821128
x84 = 79.3252143781653
x85 = -90.3207892979081
x86 = -46.3384921486845
x87 = -65.1880478408216
x88 = 66.758843631929
x89 = 66.7588443861661
x89 = 66.7588443861661