Hoy nosotros una reunión familiar (family reunion). Question 2 with 1 blank Yo en autobús de la universidad de Quito. Question 3 with 1 blank Todos mis parientes , excepto mi tío Manolo y su esposa. Question 4 with 1 blank Ellos no ganas de venir porque viven en Portoviejo. Question 5 with 2 blanks Mi prima Susana y su novio no hasta las ocho porque ella que trabajar. Question 6 with 1 blank En las fiestas, mi hermana siempre (always) muy tarde (late). Question 7 with 1 blank Nosotros mucha suerte porque las reuniones son divertidas (fun). Question 8 with 1 blank Mi madre cree que mis sobrinos son muy simpáticos. Creo que ella razón.

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.

Answer:

B. He praises the advantages of being frozen in time.

Explanation:

The speaker praises the advantages of being frozen in time in the main topic of the passage.

"Ode on a Grecian Urn." Is a poem which was composed by a notable English Romantic Poet with the name John Keats.The poem was written in May 1819 and published in Annals of the Fine Arts for 1819.

There are several other "Great odes of 1819), which includes "ode of indolence", "ode to a Nightingale","ode of Melancholy", and lastly "ode of Psyche".

The poem "Ode on a Grecian Urn." Is divided into five stanzas of ten lines each.

We can say the main topic in "Ode on a Grecian Urn" is expressed in the following option:

B. He praises the advantages of being frozen in time.

"Ode on a Grecian Urn"

This poem develops the theme of the transiency of life and mortality. In this particular excerpt, the speaker mentions how the figures will be there forever when he says, "nor ever bid the Spring adieu" and "For ever piping songs for ever new."

The figures painted on the urn, unlike us, will never grow old and die. The speaker sees that as something good. They are forever frozen in time, singing, dancing, feeling happy.

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

Answer:

To maintain homeostasis

Explanation:

Effectors are organs, cells or tissues that provides the required output after receiving a feedback from the control center. Nerve impulse instructs the effector to bring things into balance and required range. They then influence the magnitude of stimulus and maintain homeostasis.

Answer:

A) To maintain homeostasis