Complete the following statements about your family's car or a favorite car, using as many descriptive words as possible. También tiene _______

Briefly explain the importance of each of the following. culture

Circle the word or words modified by the adverb in italics. On the blank, write $v$ if the adverb modifies a verb. Write $adj$. if the adverb modifies an adjective. Write $adv$. if the adverb modifies another adverb.\ ______I don’t think she was entirely sure what she had said.

Circle the word or words modified by the adverb in italics. On the blank, write $v$ if the adverb modifies a verb. Write $adj$. if the adverb modifies an adjective. Write $adv$. if the adverb modifies another adverb.\ _____Tuyen was completely calm when we jumped out and yelled “Happy Birthday!”

Choose an appropriate data display for the situation. Explain your reasoning. percent of class participating in school clubs

Assuming that $n$ is an even perfect number, say $n=2^{k-1}\left(2^{k}-1\right),$ prove that the product of the positive divisors of $n$ is equal to $n^{k} ;$ in symbols,

$$\prod_{d | n} d=n^{k}$$

Sketch the graph of the function. Show vertical and horizontal asymptotes and x-intercepts.

$$y=\frac{x^2-16}{x^2-6 x+8}$$

Evaluate the series.

$$\sum _ { k = 1 } ^ { 20 } k ^ { 2 }$$

In many applications, it is necessary to write expressions in the form $c x^n$, where $c$ is a constant and $n$ is an integer. Write the expressions in this form.

$$\frac{1}{4 x^2}$$

Use Lagrange multipliers to find the maximum and minimum values of f subject to the given constraint, if such values exist.

$$f\left(x_1, x_2\right)=x_1^2+x_2^2, \quad x_1+x_2=1$$

Given a normal distribution with m = 70 and s = 20, what is the probability that

a. X > 110.

b. X < 10.

c. X < 70 or X > 130.

d. Between what two X values (symmetrically distributed around the mean) are 70% of the values.

Determine which statements are true and which are false. Prove those that are true and disprove those that are false.

$$\sqrt { 2 } / 6$$

is rational.

A particle P is in uniform circular motion, centered on the origin of an $x y$ coordinate system. At what values of $\theta$ is the vertical component $r_y$ of the position vector greatest in magnitude?

Represent each of these fractions as a decimal by using the long-division algorithm.
(a) $\frac{7}{8}$

(b) $\frac{53}{40}$