Название | Algebra II: 1001 Practice Problems For Dummies (+ Free Online Practice) |
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Автор произведения | Mary Jane Sterling |
Жанр | Математика |
Серия | |
Издательство | Математика |
Год выпуска | 0 |
isbn | 9781119883586 |
198. Through (–3, –1) and parallel to the line
199. Through (4, 1) and parallel to the line
200. Through (0, 0) and parallel to the line
201. Through (2, 4) and perpendicular to the line
202. Through (–3, –3) and perpendicular to the line
203. Through (–2, 7) and perpendicular to the line
204. Through (4, –1) and perpendicular to the line
205. Through (2, 3) and perpendicular to the line
206. Through (–2, 4) and perpendicular to the line
207. Through (2, 5) and perpendicular to the line
208. Through (1, –1) and perpendicular to the line
209. Through (4, 3) and perpendicular to the x-axis
210. Through (3, –5) and perpendicular to the y-axis
Writing Equations of Lines Given Point and Slope
211–220 Write an equation of the line with the given point and slope.
211. Through (3, –1);
212. Through (3, –1);
213. Through (3, –1);
214. Through (3, –1);
215. Through (3, –1);
216. Through (3, –1);
217. Through (3, –1);
218. Through (3, –1);
219. Through (3, –1);
220. Through (3, –1); m is undefined
Writing Equations of Lines Given Two Points
221–228 Write an equation of the line through the two points.
221. (3, –2) and (4, 2)
222. (–5, 1) and (–3, 7)
223. (4, –3) and (1, 6)
224. (–2, –3) and (3, 4)
225. (5, 6) and (–1, 12)
226. (–3, 5) and (4, –4)
227. (6, 3) and (6, –8)
228. (4, –2) and (5, –2)
Finding Equations of Parallel Lines
229–234 Write an equation of the line parallel to the given line through the point.
229. Parallel to
230. Parallel to
231. Parallel to
232. Parallel to
233. Parallel to
234. Parallel to
Writing Equations of Perpendicular Lines
235–240 Write an equation of the line perpendicular to the given line through the point.
235. Perpendicular to
236. Perpendicular to
237. Perpendicular to
238. Perpendicular to
239. Perpendicular to
240. Perpendicular to
Chapter 5
Functions
A function is a relationship in which there is exactly one output value for each input value. The functions used in algebra incorporate all sorts of operations — from addition and subtraction to absolute value and factorial. Functions might be restricted as to their input values; the input values constitute the domain. And a function may have a limited number of output values (its range) due to the way the operations are performed on the input values.
The Problems You’ll Work On
In this chapter, you’ll work with functions in the following ways:
Determining the domain and range from the function equation
Recognizing