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2 years ago

The indirect object pronoun answers the question... What? Who? When? Where?

Spanish

2 answers:

Gre4nikov [31]2 years ago

7 0

Answer:

An object is the part of a sentence that gives meaning to the subject’s action of the verb. For example: Alice caught the baseball. Subject=Alice Verb=caught Object=baseball

A direct object answers the question of who(m) or what. In the sentence above, you could determine that ‘baseball’ is a direct object by asking the question: What did Alice catch? She caught the baseball. Baseball is the direct object.Here’s a tip: Want to make sure your writing always looks great? Grammarly can save you from misspellings, grammatical and punctuation mistakes, and other writing issues on all your favorite websites.

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An indirect object answers the question of to whom, for whom, or for what. For example: Max pitched Alice the baseball.Max (subject) pitched (verb) the baseball (direct object) to whom? He pitched it to Alice. Alice is the indirect object.

prisoha [69]2 years ago

5 0

She say the same thing I was going to say
She is right

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La parábola que representa la siguiente función: y = mx2 + nx + -1, pasa por los puntos P1 (0, -1) ,P2 (-1,5) y P3 (1,-3). Halle

Alex787 [66]

Answer:

El vértice de la función $y = 2\cdot x^{2} - 4\cdot x -1$ es (1, -3).

Explanation:

Toda parábola con eje de simetría paralelo al eje de la variable dependiente se representa por el siguiente polinomio:

$y = a\cdot x^{2} + b\cdot x + c$

Donde a, b y c son las constantes del polinomio, así como x y y son las variables independiente y dependiente, respectivamente. Algebraicamente hablando, se requiere conocer tres puntos para obtener la ecuación particular por resolución de las constantes del polinomio. Esto es:

$P_{1} (x,y) = (0,-1)$

$-1 = c$

$P_{2} (x,y) = (-1,5)$

$5 = a -b + c$

$P_{3}(x,y) = (1,-3)$

$-3 = a + b + c$

La solución del sistema de ecuaciones lineales es:

$a = 2$ , $b = -4$ , $c = -1$

La ecuación de la parábola es $y = 2\cdot x^{2} - 4\cdot x -1$ . Ahora, la ecuación estándar de la parábola tiene la siguiente forma:

$y - k = C \cdot (x-h)^{2}$

Donde:

$C$ - Constante de vértice, adimensional. C > 0 si el vértice es un mínimo absoluto y C < 0 si es un máximo absoluto.

$h$ , $k$ - Componentes horizontal y vertical de la ubicación del vértice, adimensionales.

Se transforma el resultado anterior a la forma estándar por métodos algebraicos:

i) $y = 2\cdot x^{2} - 4\cdot x -1$ Dado

ii) $y + 1 = 2\cdot x^{2}-4\cdot x$ Compatibilidad con la adición/Existencia de Inverso Aditivo/Conmutatividad de la adición/Modulatividad de la adición.