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    la suma de dos números es 50 . y su multiplicación es 225. encuentra los números.

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    obtenga la suma de dos números es 50 . y su multiplicación es 225. encuentra los números. de este sitio.

    La suma de dos números es 50 Y su multiplicación es 225 encuentra los numeros.... Question from @Faustoaaron

    La suma de dos números es 50 Y su multiplicación es 225 encuentra los numeros. Question from @Faustoaaron - Matemáticas

    Faustoaaron @Faustoaaron

    April 2019 2 77 Report

    La suma de dos números es 50 Y su multiplicación es 225 encuentra los numeros

    shivu19

    soluciones

    los números son 45 y 5

    1 votes THANKS 0 miguelbrandonperez

    lo hice la lógica jaja puede ser 45 y 5 ya que sumados dan 50 y multiplicados dan 225

    0 votes THANKS 0

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    la suma de dos numeros es 50 y su multiplicacion es 225. Encuentra los números.

    La suma de dos numeros es 50 y su multiplicacion es 225. Encuentra los números. Recibe ahora mismo las respuestas que necesitas!

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    ¿Cuál es lenguaje algebraico de dos números cuya suma sea 25?

    Respuesta: Solution: ===========================. *. X e Y: numbers. Now: X+Y=25…===> Answer.

    ¿Cuál es lenguaje algebraico de dos números cuya suma sea 25?

    Ordenar Reptil35 1 año

    Respondido inicialmente: ¿Cuál es lenguage algebraico de dos numeros cuya suma sea 25?

    Solution:

    ===========================.

    *. X e Y: numbers. Now: X+Y=25…===> Answer.

    535 visitasVer votos positivos

    Oscar Ruiz Chavez

    Docente en Universidad Autónoma de Ciudad JuárezEl autor tiene 137 respuestas y 250,9 K visitas a sus respuestas3 años

    Relacionada

    ¿Qué es el valor numérico de una expresión algebraica?

    Una expresión algebraica es una generalización de la forma en que calculamos algo. Por ejemplo, para calcular el volumen de una esfera de radio r es ⁴⁄₃πr³. Si lo que queremos es el volumen de una esfera de radio=3 cm. Entonces el volumen es ⁴⁄₃π3³=36π cm³. Este es un ejemplo de evaluar una expresión algebraica.

    Jesús M. Landart

    Graduado de UNED (Graduado en el 2016)El autor tiene 11 K respuestas y 23,5 M visitas a sus respuestas2 años

    Relacionada

    ¿No debería ser trivial que una suma algebraica empiece por 0? ¿En qué suma algebraica esto realmente importa?

    Hay algo en esta pregunta que la convierte en incomprensible.

    Si editas la pregunta una vez respondida, editaré la repuesta.

    Una suma algebraica es una suma de números enteros, cada uno con su correspondiente signo. Por ejemplo

    3+(−2)+4+1+(−3)+(−1)

    3+(−2)+4+1+(−3)+(−1)

    La forma de realizarla es sumar los positivos por su lado, los negativos por el suyo, así:

    3+(−2)+4+1+(−3)+(−1)=8+(−6)

    3+(−2)+4+1+(−3)+(−1)=8+(−6)

    Y a continuación restar del mayor del menor colocando el signo de mayor:

    3+(−2)+4+1+(−3)+(−1)=8+(−6)=2

    3+(−2)+4+1+(−3)+(−1)=8+(−6)=2

    Gregorio Morales

    Profesor de MatemáticasEl autor tiene 996 respuestas y 1,2 M visitas a sus respuestas3 años

    Relacionada

    ¿Cómo se puede demostrar que hay números reales que no son algebraicos (sin recurrir al hecho de que

    π π o e e

    son números no algebraicos, solo para evitar las demostraciones de dichos hechos)?

    Respondido inicialmente: ¿Como se puede demostrar que hay números reales que No son algebraicos? (Sin recurrir al hecho de que [math] \pi [\math] o [math] \e [\math] son números no algebraicos, solo para evitar las demostraciones de dichos hechos.)

    La más rápida que conozco: solo hay una cantidad numerable de polinomios en coeficientes enteros, cada uno con una cantidad finita de raíces. Por tanto sólo hay una cantidad numerable de números algebraicos. Y, dado que los números reales son una cantidad no numerable, hay una cantidad no numerable de números no algebraicos. Vamos, la inmensa mayoría.

    Ricardo Ramírez

    El autor tiene 1,2 K respuestas y 3,3 M visitas a sus respuestasActualizado el 15 jul

    Relacionada

    ¿Es casual o tiene una explicación matemática el hecho que el número áureo tenga exactamente los mismos infinitos decimales que su cuadrado y que su inverso o recíproco? Φ = 1.618033988749… Φ² = 2.618033988749… 1/Φ = 0.618033988749…

    Φ^2 - Φ - 1 = 0 es la ecuación algebraica más sencilla (es cuadrática, o de segundo grado) a la que satisface el número áureo, junto con el número irracional negativo

    (1 - √5) / 2 que también es solución de la misma ecuación cuadrática, y que se puede expresar como 1 - Φ = (1 - √5) / 2 .

    Como es sabido, Φ es un número real irracional y positivo, cuya expresión operativa exacta (en realidad, solo es una de ellas, pero sí la más directa o la más simple) es

    Φ = (1 + √5) / 2 = 1.618033988749894…(desarrollo decimal infinito y no periódico)

    Ahora bien, entre muchas relaciones sencillas que se pueden ded

    Alberto Cid

    Máster en Ingeniería en telecomunicaciones y Transmisión (telecomunicaciones), UPM ETSIT (Graduado en el 2008)El autor tiene 2 K respuestas y 6,4 M visitas a sus respuestas4 años

    Relacionada

    ¿Cuáles son los tres números primos cuya suma es 100?

    Dado que los números primos mayores que 2 son impares y la suma de dos impares es par, el tercero tiene que ser necesariamente par, y, por tanto, el 2.

    Entonces ahora buscamos 2 números primos impares cuya suma es 98. (*)

    Al menos uno de ellos tiene que ser mayor que 49 = 98/2

    Los primos mayores que 49 y menores que 100 es esta lista de 10 números:

    53, 59, 61, 67, 71, 73, 79, 83, 89 y 97

    Y bastaría buscar el complemento a 98 de cada uno de ellos:

    1, 9, 15, 19, 25, 27, 31, 37, 39 y 45

    De estos complementos solamente son primos el 19, el 31 y el 37.

    Tenemos 3 soluciones:

    2+19+79 = 100 2+31+67 = 10 Joaquim Nadal Vidal

    Ha trabajado en Generalitat de Catalunya (1977–2013)El autor tiene 317 respuestas y 93 K visitas a sus respuestas13 jul

    Relacionada

    ¿Cómo encontrar todos los enteros positivos tales que 2^a+2^b+2^c+3 es un cuadrado?

    Indiquemos p* los múltiplos de p

    Si x es par x^2 = 4* ; si x es impar x^2 = 8* + 1

    Podemos suponer que a<=b<=c

    Si 3<=a, tendremos 8* + 8* + 8* + 3 = 8* +3 no es un cuadrado

    Si a = 2 y 3<=b tendremos 4 + 8* + 8* + 3 = 8* +7 no es un cuadrado. Por tanto si a = 2, b = 2. Entonces si 3<=c tendremos 4 + 4 + 8* + 3 = 8* + 3 no es un cuadrado. Por tanto si a = 2 deberia ser b = 2 = c, pero en este caso tendremos 4+4+4+3 = 15 que no es cuadrado. Por tanto a<=1

    Si a = 1 y 3<=b tendremos 2+8*+8*+3 = 8*+5 que no es cuadrado. Por tanto si a = 1, debe ser b<=2. Si b= 2 y 3<= c tendremos 2 + 4 + 8* + 3 = 8* + 1

    fuente : es.quora.com

    ¿Quieres ver la respuesta o más?
    Santiago 8 day ago
    4

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