Definición de recta
Una [b]recta[/b] es una línea sin principio ni final formada por infinitos puntos. [br][br]Como la recta no tiene principio ni final, no podemos dibujarla entera, y por eso representamos una solo una parte de ella. [br] [img]data:image/png;base64,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[/img][br][br][math]\diamondsuit[/math]Por un punto pasan infinitas rectas [math]\diamondsuit[/math]Por dos puntos pasa una sola recta [br][br][img]data:image/png;base64,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[/img] 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[/img]
COORDENADAS CARTESIANAS
[table][tr][td][b][color=#0000ff]ANTES DEBES SABER...[/color][br]Que son rectas perpendiculares[/b][br]Dos rectas son perpendiculares si al cortarse forman cuatro ángulos rectos. [/td][/tr][/table] [img]data:image/png;base64,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[/img][br]Para representar puntos en el plano se utilizaran dos rectas numéricas perpendiculares, denominadas [b]ejes de coordenadas. [/b][br][br]Un [b]sistema de coordenadas cartesianas [/b]esta formado por:[br][list][*][b]Eje de abscisas[/b], que es la recta horizontal y se representa por[b] X[/b][/*][*][b]Eje de ordenadas[/b], que es la recta vertical y se representa por [b]Y[/b] [/*][*][b]Origen de coordenadas[/b], que es el punto de corte de los ejes y se representa por [b]O[/b]. El origen de coordenadas coincide con el O de ambas rectas numéricas. [/*][/list][br] 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[/img][br]Un punto P del plano queda determinado por un par de números, [math]\left(a,b\right)[/math], llamados[b] coordenadas cartesianas[/b] del punto P, y se escribe [math]P\left(a,b\right)[/math].[br][list][*]El número [math]a[/math] es la [b]abscisa [/b]del punto P y se mide en el eje horizontal.[/*][*]El número [math]b[/math] es la [b]ordenada[/b] del punto P y se mide en el eje vertical ç[/*][*]El punto [b]O[/b] representa el punto (0,0).[/*][/list][br] Los ejes de coordenadas dividen el plano en cuatro partes, cada una de las cuales se llama[b] cuadrante.[/b] [br][br] [img]data:image/png;base64,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[/img]
Ejemplo
Escribe las coordenadas de este punto [br][u]Solución: [/u][br]Abscisa 5 a la izquierda del origen de coordenadas [br]Ordenada:3 por encima del origen.[br]Por lo tanto, A(-5,3)[br] [img]data:image/png;base64,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[/img]
EJERCITACIÓN
[list=1][*]Representa los puntos e indica en que cuadrante se encuentran [/*][/list]A(-2,5) B(3,5) C(7,2) D(-4,5) [br]
2. Gráfica las coordenadas cartesianas de estos puntos y responde ¿Qué características común tiene los puntos del primer y segundo cuadrante?[br][br][left][/left][table][tr][td][b]Punto[/b][/td][td][b]Primera Coordenada [/b][/td][/tr][tr][td][b]A[/b][/td][td][b]3[/b][/td][/tr][tr][td][b]B[/b][/td][td][b]-1[/b][/td][/tr][tr][td][b]C[/b][/td][td][b]-4[/b][/td][/tr][/table] [br][table][tr][td][b]Punto[/b][/td][td][b]Segunda Coordenada [/b][/td][/tr][tr][td][b]A[/b][/td][td][b]2[/b][/td][/tr][tr][td][b]B[/b][/td][td][b]3[/b][/td][/tr][tr][td][b]C[/b][/td][td][b]-2[/b][/td][/tr][/table] [br]
PENDIENTE DE UNA RECTA
La pendiente [i]m[/i] de una recta no vertical que pasa por los puntos A(x1,y1) y B(x2,y2) es: [br][br] [img]data:image/png;base64,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[/img][br]La pendiente de una recta vertical no esta definida.[br][u][b]Ejemplo[/b][br][/u]Obtener la pendiente de una recta que pasa por dos puntos, P y Q.[br]P(3,5), Q(7,11) [br][br][b]Solución[/b][br][img]data:image/png;base64,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[/img][br]Por lo tanto, [br][img]data:image/png;base64,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[/img][br]Luego sustituimos cada variable por su valor:[br][u][img]data:image/png;base64,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[/img][/u]
OTRA FORMA DE HALLAR LA ECUACIÓN DE LA RECTA
Dados dos puntos cualesquiera pertenecientes a una recta:[br][img]data:image/png;base64,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[/img][br][br]La formula para hallar la ecuación de la recta a partir de sus dos puntos es: [br][br][img]data:image/png;base64,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[/img] [br]Como la pendiente de una recta se puede calcular mediante la siguiente expresión: [br][br][img]data:image/png;base64,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[/img][br]De esta manera, llegamos a la fórmula de la [b]ecuación de una recta dadas las coordenadas de dos puntos [/b]pertenecientes a la recta.[br]
EJEMPLO
Hallar la ecuación de una recta que pasa por los puntos [math]P_1[/math](8,1) y [math]P_{_2}[/math](-2,4).[br][br][u]Solución: [/u][br][size=150][size=100]Como ya conocemos dos puntos de la recta, utilizamos directamente la fórmula para hallar la ecuación.[br] [img]data:image/png;base64,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[/img][br]Ahora sustituimos las coordenadas de los puntos en la fórmula:[br] [img]data:image/png;base64,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[/img] [br]Y finalmente, calculamos la pendiente de la recta: [br][br] [img]data:image/png;base64,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[/img][br]Resolvamos: [br] [img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAALEAAABSCAYAAAAb+TXpAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAAWkSURBVHhe7dzPK3RfHAfw4/sPCDsLiZWFLPwqYTvKShSysRANK4ryayc1NsqKoqSeWLAkP8oCOxQLOyRh5Wf+gHnmfZzzfcZ872Dm+c6958P7Vbfr3hmcMe+559zPPVdWNEYRCfaPWROJxRCTeAwxiccQk3gMMYnHEJN4DDGJxxCTeAwxiccQk3gMMYnHEJN4DHFAVlZWVGVlpcrKytJLW1ubenh4MI+6a2pqSo2Ojpqt9xJfU29vrz+vCbPYyF+RSCRaUVERvbi40Nv7+/uYSRgNh8N620UnJye6zWgn2p8o8TUtLy8nfe7/jSF2BN7w2dlZs+UWBLO1tTV6f38fDYVCXw4mQo3nZxqHEwE7ODjQ3e7IyIjq6ekxe91SVFSkhwp5eXlmz9c8PT2p8vJys5U5DHGAMG6sq6tT29vbqrS01Oz9Hubm5vR6YGBArzOJIQ5QrCdUsS5aDQ4Oqvb2dn3S9B2gdxkeHlZra2spH73TwRAHDG8yhhGx8aPa3d01e+U6PT1VExMT6ujoSJWVlZm9mcUQO8KPI1amIcDNzc3q169fehwNKB1mGkMcgIaGhnd1YXS/W1tbqrOzU2+7DG2+uroyW39gf1dX17shBF7X8/Oz/jqj3ooU5CfUXFETzsnJ0aW14uJiZ8trFkplaCfaiwXls5GREfNoVH9tH4tf/Cix8ZZ9Eo/DCRJPdIg3Njb0+JJSh78bxqzfgcgQ4yQCJ0aNjY1mD/1kIkPc19eni+mRSMTsoZ8s5RDjKIiuCJdM0Z1bXvsyBdfxUy2k2+mBHy1Srph5vQf4m+Tm5ur1T5NyiBcWFvQRMBQKqZmZGbNXqbGxMZWTk6Oqq6vNHregCPPZMjQ0ZJ7tttXVVf0ehMNh/R4guHt7e+rx8dGXiwvOib15abHzRS1sJ5uiZ+fLfrbgeanA7/OjDgn4XV5tTlwSeT0nncXL+vq6rjXH12uT8fqZiYvX++f1vHSWTEr7p6Ngj8ZhDX6FKV4qIU78o3otyT6ErsL8XrQ71Q8/4O+Wzve5KO0TO4xJMXy4vb3V0+4wnHBZ7LV+ukgZTljj4+OquLhYnZ2dmT0/019VJ6qqqtTS0pK6vr5WtbW1Zq9/Xl5e1Pn5udn6WTCRvr6+XrW2tqr5+Xl9spfs3rdvL3YEShu6X1xDR7fmJ4wB8XvRfCy4ph/EcCYIOPfAOBhrwJAA26m+D5kYTtj76/yW9twJfPI7Ojr0WbJf80a/g8vLS5WdnZ106iWmM76+vqqSkpKMTs9EiQ5DwHR7ULyOu7s7s/UG84g3NzfNlo90lFOETxw+yfakjr4GM9Vw1PRib8JEr2J7GXu0dRF6YbwWtDl+CUJKIbZnw2gsA/x19m5hG04vmJqJANshAUKC5wbVRX8G7QsqtIlSOrFD9xb7Ht1lcAjxdTs7O2pyclJNT0+bPf+FCxbd3d3/DiFaWlr0Gt9LH/ur6gR9De6hs7freME4GLe319TUmD1vt8kDKj8uw9gYs+GwDgpD7ACcyCVzfHxsvnKL/cCh1Nff36/r1UGV+Bhix310BA8SqhoYVmI5PDxUsZNWPWRCr+I3htgB+fn5en1zc6PX8QoLC81XbrP/vQg3vPqNIXYAjrbojjETzbJHtFAopNeuSbwrxLa3oKBAr331VqQgP9iyGWafJUINGY9hjcdRjkNZzlVoK66c4qqfbS+WIPBuZx+gfLa4uGi2/ki82hn/vKamJmf/wSBg0heOvrYqgfaiLJjJq4zJMMQkHsfEJB5DTOIxxCQeQ0ziMcQkHkNM4jHEJB5DTOIxxCQeQ0ziMcQkHkNM4jHEJB5DTOIxxCQeQ0ziMcQkHkNM4jHEJB5DTOIxxCQeQ0ziMcQkHkNM4jHEJB5DTOIxxCQeQ0ziMcQkHkNM4jHEJB5DTOIxxCQeQ0ziMcQknFK/AeRQi2YILBc+AAAAAElFTkSuQmCC[/img][br] [img]data:image/png;base64,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[/img][/size][/size][br]