Question

type the correct answer in each box. use numerals instead of words.

multiply the expressions.

\\\frac{3x^2 + 2x - 21}{-2x^2 - 2x + 12} \cdot \frac{2x^2 + 25x + 63}{6x^2 + 7x - 49}\\

if \\(a = 1\\), find the values of \\(b\\), \\(c\\), and \\(d\\) that make the given expression equivalent to the expression below.

\\\frac{ax + b}{cx + d}\\

\\(b =\\) , \\(c =\\) , and \\(d =\\)

Explanation:

Factor each polynomial in the expression

$$
LATEXBLOCK0
$$

Simplify the product of the rational expressions

$$
LATEXBLOCK1
$$

Determine the values of b, c, and d

$$
LATEXBLOCK2
$$

Answer:

If \(a = 1\), find the values of \(b\), \(c\), and \(d\) that make the given expression equivalent to the expression below.

$$\frac{ax + b}{cx + d}$$

\(b =\) <blank>9</blank>, \(c =\) <blank>-2</blank>, and \(d =\) <blank>4</blank>