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**Examples**on**Quadrant**.**Example**1. Identify the**quadrants**in which each of the following points lie. (i) (1,4) (ii) (6,-3) (iii) (-4,-4) (iv) (-1,8) Answer: (i)**Quadrant**I, because the x-coordinate and y-coordinate are both positive. (ii)**Quadrant**IV, because the x-coordinate is positive and y-coordinate is negative.People also ask

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Aug 26, 2023 ·

**Quadrant (graph**) more ... Any of the 4 areas made when we divide up a plane by an x and y axis, as shown. They are usually numbered I, II, III and IV. See:**Quadrant**(circle) Cartesian Coordinates.**Graph****quadrants**divide**graphs**into four sections that contain negative and positive values of x and y. Explore the**definition**and**examples**of**graph****quadrants**and gain an understanding of each ...**Definition**of**Graph Quadrants**. The coordinate plane or Cartesian plane is a basic concept but essential for coordinate geometry. Furthermore, a two-dimensional**graph**is known as a Cartesian plane. It includes negative and positive values of both x and y. Thus a**graph**is divided into four**quadrants**, or sections, on the basis of those values.Jul 13, 2021 ·

**Quadrants**will pop up on**graphs**in algebra, geometry, and more, and we can help chart a course to success. A**quadrant**is the area contained by the x and y axes; thus, there are four**quadrants**in a**graph**. To explain, the two dimensional Cartesian plane is divided by the x and y axes into four**quadrants**. Starting in the top right corner is ...Sep 12, 2023 · The best thing to do is look at an

**example**. Consider f(x) = 4x5 − 3x2 + 2x − 5. Is this a polynomial function? We can re-write the formula for f as f(x) = 4x5 + 0x4 + 0x3 + ( − 3)x2 + 2x + ( − 5). Comparing this with Equation 3.1.1, we identify n = 5, a5 = 4, a4 = 0, a3 = 0, a2 = − 3, a1 = 2 and a0 = − 5.