Solve the following equation for x:
\$ (8 + 4x)/(3x - 2) = 12 + ((10x)/(3x - 2)) \$

A) \$ x = 16/21 \$

B) \$ x = 16/25 \$

C) \$ x = 3/5 \$

D) \$ x = - 1 \$

Solve the following equations:
8p + q = - 13
3p + 4q = 6

A) p = - 3, q = 0

B) p = - 2, q = 3

C) p = 5, q = 2

D) p = - 3, q = - 1

Write an equation for a line perpendicular to f(x) = 3x − 8 and passing through the point (5, 13).

A) \$ y = 1/3 x + 22/3 \$

B) \$ y = - 2/3 x - 13/3 \$

C) \$ y = - 1/3 x + 44/3 \$

D) \$ y = 3/8 x + 11/8 \$

Solve the following inequality:
\$2(1/3 + 1/2 z) > 1/9 z + 4( 2 - 7/18 z)\$

A) \$ z le 3/5 \$

B) z > - 1

C) \$ z < 3/4 \$

D) z > 3

Solve the inequality:
(- 4x + 9) (- 2x + 7) < 12

A) \$ 2/3 < x < 17/4 \$

B) \$ 2/3 > x > 23/6 \$

C) \$ 3/2 > x < 13/4 \$

D) \$ 3/2 < x < 17/4 \$

If (q - 9)(q – 11) = – 1, what is the value of q?

A) 7

B) 9

C) 10

D) 8

Solve the following system of equations:
2s - 3d = 11
5s + 4d = 2

A) s = \$50/25\$, d = - \$51/25\$

B) s = \$50/23,\$ d = - \$51/23\$

C) s = \$51/23\$, d = - \$50/23\$

D) s = \$51/25\$, d = - \$50/25\$

Find the inverse of a linear function f(a) = -25a + 6.

A) \$(6 - a)/(25)\$

B) \$(4 - a)/(22)\$

C) \$(7 - a)/(25)\$

D) \$(5 - a)/(22)\$

Given \$ (3y - 4) le (2y + 1) \$ find the range of values for y.

A) \$ y le 4 \$

B) \$ y le 5 \$

C) \$ y le 6\$

D) \$ y le 7 \$

Solve the inequality:
\$|(3x - 15)/(5x + 15)| < 2 \$

A) \$ (15/8) < x < (14/13) \$

B) \$ (7/15) < x < (15/13) \$

C) \$ (15/7) < x < -(15/13) \$

D) \$ (15/7) < x < -(13/15) \$