Desarrollo exponencial del número:4021
Respuestas a la pregunta
Respuesta:
a) 9x²-12x+4=0
a=9
b= -12
c=4
Fórmula general
[-b = ± √(b²-4ac)] /2a
[12 = ± √(-12²-4*9*4)]/2*9
[12 = ± √(144-144)]/18
[12 = ± √0] / 18
[12 = ± 0] / 18
x = 2/3
b)4x²+4x+1=0
a=4
b= 4
c=1
Fórmula general
[-b = ± √(b²-4ac)] /2a
[-4 = ± √(4²-4*4*1)]/2*4
[-4 = ± √(16-16)]/8
[-4 = ± √0] / 8
[-4 = ± 0] / 8
x = -4/8
x= -1/2
c) x²-6x+9=0
a=1
b= -6
c=9
[-b = ± √(b²-4ac)] /2a
[6 = ± √(-6²-4*1*9)]/2*1
[6 = ± √(36-36)]/2
[6 = ± √0] / 2
[6 = ± 0] / 2
x = 6/2
x = 3
d) x²+2x+1=0
a=1
b= 2
c=1
[-2 = ± √(b²-4ac)] /2a
[-2 = ± √(2²-4*1*1)]/2*1
[-2 = ± √(4-4)]/2
[-2 = ± √0] / 2
[-2 = ± 0] / 2
x = -2/2
x = -1
e)16x² -24x+9=0
a=16
b= -24
c=9
[-b = ± √(b²-4ac)] /2a
[24 = ± √(-24²-4*16*9)]/2*16
[24 = ± √(576-576)]/32
[24 = ± √0] / 32
[24 = ± 0] / 32
x = 24/32
x = 3/4
f) 4x²-12x+9=0
a=4
b= -12
c=9
[-b = ± √(b²-4ac)] /2a
[12 = ± √(-12²-4*4*9)]/2*9
[12 = ± √(144-144)]/18
[12 = ± √0] / 18
[12 = ± 0] / 18
x = 12/18
x = 2/3
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