By Mary Jane Sterling

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X8 – 17x4 + 16 = 0 114. y8 – 256y4 = 0 115. (x – 4)(x + 3) ≥ 0 116. (2x + 1)(x – 5) > 0 117. (8 – x)(x + 6) ≤ 0 118. x(x + 3) > 0 119. 8 + 7x – x2 ≥ 0 120. x2 + 7x + 12 < 0 Chapter 2: Solving Quadratic Equations and Nonlinear Inequalities 121. 126. 122. 127. 123. 128. 124. 129. 125. 130. 19 20 Part I: The Questions Chapter 3 Solving Radical and Rational Equations A radical equation is one that starts out with a square root, cube root, or some other root and gets changed into another form to make the solving process easier.

170. 178. 171. 179. 172. 180. Chapter 3: Solving Radical and Rational Equations Solving Radical Equations with Multiple Radical Terms 181–190 Solve the radical equations involving two or more radical terms. 186. 187. 181. 188. 182. 189. 183. 190. 184. 185. 25 26 Part I: The Questions Chapter 4 Graphs and Equations of Lines L ines are graphs of linear expressions. When graphing lines or writing their equations, you have the slope intercept form, y = mx + b, or you can use the point-slope form, y – y1 = m(x – x1).

How long does it take before hitting the ground? 329. y = –x2 + 4x – 8 330. y = 3x2 + 6x + 3 Using Quadratic Equations in Applications 331–340 Solve the following quadratic applications. 331. The height of a rocket (in feet), t seconds after being shot upward in the air, is given by h(t) = –16t 2 + 128t + 320. How high does the rocket rise before returning to the ground? 333. The height of a ball, t seconds after being shot upward in the air, is given by h(t) = –16t 2 + 80t. How high does the ball get before returning to the ground?

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