Read the passage from "Ode on a Grecian Urn." Ah, happy, happy boughs! that cannot shed Your leaves, nor ever bid the Spring adieu; And, happy melodist, unwearied, For ever piping songs for ever new What does the speaker say about the main topic of the passage? A. He complains that happiness is hard to find. B. He praises the advantages of being frozen in time. C. He bemoans being stuck playing the same tune forever. D. He admires the way the trees reflect the beauty of nature.

Answer:

1) Se prohíbe gritar en la biblioteca.

2) Se sirve comida en la cafetería.

3) Se juega fútbol americano en el estadio.

4) Se venden libros en la librería.

5) Se hacen exámenes médicos en la clínica.

Explanation:

1) Shouting in the library is prohibited.

2) Food is served in the cafeteria.

3) American football is played in the stadium.

4) Books are sold in the bookstore.

5) Medical tests are done in the clinic.

An impersonal sentence is one that has no explicit subject and cannot be understood, that is, no element present in the (explicit) sentence performs the function of subject and is not omitted either

Answer:

1/5

-1/5

11/5

-11/5

1

-1

11

-11

Step-by-step explanation:

The Rational Root Theorem states that if a polynomial equation with integer coefficients has a rational root, then that root must be of the form p/q, where p is a factor of the constant term (in this case, 11) and q is a factor of the leading coefficient (in this case, 5).

Using this information, we can determine that the potential rational roots of the polynomial f(x) = 5x³-7x+11 are all of the following:

1/5

-1/5

11/5

-11/5

1

-1

11

-11

Note that this list includes all possible rational roots of the polynomial, but not all of these roots will necessarily be actual roots. To determine which of these potential rational roots are actual roots, we would need to test them by plugging them into the polynomial and solving for x.

Question 1. Hoy nosotros una reunión familiar (family reunion).

Answer 1: Hoy nosotros tenemos una reunión familiar.

Today we have a family reunion.

Question 2. Yo en autobús de la universidad de Quito.

Answer 2: Yo vengo en autobús de la universidad de Quito.

I come by bus from the University of Quito.

Question 3. Todos mis parientes, excepto mi tío Manolo y su esposa.

Answer 3: Todos mis parientes vienen, excepto mi tío Manolo y su esposa.

All my relatives come, except my uncle Manolo and his wife.

Question 4. Ellos no ganas de venir porque viven en Portoviejo.

Answer 4: Ellos no tienen ganas de venir porque viven en Portoviejo.

They don't feel like coming because they live in Portoviejo.

Question 5. Mi prima Susana y su novio no hasta las ocho porque ella que trabajar.

Answer 5: Mi prima Susana y su novio no vienen hasta las ocho porque ella tiene que trabajar.

My cousin Susana and her boyfriend don't come until eight because she has to work.

Question 6. En las fiestas, mi hermana siempre (always) muy tarde (late).

Answer 6: En las fiestas, mi hermana siempre viene muy tarde.

At parties, my sister always comes too late.

Question 7. Nosotros mucha suerte porque las reuniones son divertidas (fun).

Answer 7: Nosotros tenemos mucha suerte porque las reuniones son divertidas.

We are very lucky because the meetings are fun.

Question 8. Mi madre cree que mis sobrinos son muy simpáticos. Creo que ella razón.  

Answer 8: Mi madre cree que mis sobrinos son muy simpáticos. Creo que ella tiene razón.

My mother thinks my nephews are very nice. I think she's right.

\textit{\textbf{Spymore}}​​​​​​

The end behavior is the function's values as x goes to positive or negative infinity.

The end behavior of the function is: as the x-values go to +\infty, the y-values

The following are the ordered pairs, from the question

(x,y) = \{(-2.4,-51), (-2,0), (-0.75,6), (0,0),(3.5,0) \}

From the above pairs, we have the following observations:

• When x increases from -2.4 to -0.75, y increases from -5 to 6
• When x increases from 0 to 3.5, y remains unchanged.

This implies that:

As x increases towards positive infinity, y also increases to positive infinity

So, the end behavior of the function is:

As the x-values go to +\infty, the y-values go to +\infty