Funciones
19
Relación A B Dados dos conjuntos A y B, se define el producto cartesiano de ellos por AxB, como el conjunto de parejas ordenadas cuya primera componente es un elemento de a y la segunda de B, AxB= {(a,b) : aEA Ʌ bEB). Todo subconjunto cartesiano se dice una relación de A en B. DOMINIO RANGO
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Transcript of Funciones
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Relación A BDados dos conjuntos A y B, se define el producto cartesiano de ellos por AxB, como el conjunto de parejas ordenadas cuya primera componente es un elemento de a y la segunda de B,AxB= {(a,b) : aEA Ʌ bEB). Todo subconjunto cartesiano se dice una relación de A en B.
DOMINIO RANGO
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Par f(x) = f(- x)
Impar f(-x) = - f(x)
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Y = x
Y = -6x
Y = x + 3
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Y=x²Y=x² + 2
Y= 4x²
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Y=- x²
Y=-(x/4)²
Y=-2x² + 3
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Y=(x + 2)²
Y=- (x- 4,5)²
Y= (x – 2)²
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Y=x³ + x ²
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Y=(x+2)/ (X-4)
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