There is no such angle, since the sine of an angle cannot be greater than 1.
If a point is not in a quadrant, it means that its coordinates do not place it in one of the four quadrants defined in the Cartesian plane. The quadrants are determined by the signs of the x and y coordinates: Quadrant I (positive, positive), Quadrant II (negative, positive), Quadrant III (negative, negative), and Quadrant IV (positive, negative). A point could be located on one of the axes (x-axis or y-axis) or at the origin (0,0), which are not considered part of any quadrant.
A point is located in quadrant IV if its coordinates have a positive x-value and a negative y-value. For example, the point (3, -2) lies in quadrant IV because the x-coordinate is positive (3) and the y-coordinate is negative (-2). In this quadrant, points are found to the right of the origin and below the x-axis.
Point R, with coordinates (5, -9), is located in the fourth quadrant. In this quadrant, the x-coordinates are positive, while the y-coordinates are negative. Thus, R is positioned to the right of the origin and below the x-axis.
It is both because above the origin it is positive and below the origin it is negative
In quadrant II, the x-value is negative and the y-value is positive. Since the point is 5 units from the origin, the x-coordinate will be -5. The point is also 4 units from the origin in the y-direction, making the y-coordinate 4. Therefore, the point is located at (-5, 4).
-1
A point is located in quadrant IV if its coordinates have a positive x-value and a negative y-value. For example, the point (3, -2) lies in quadrant IV because the x-coordinate is positive (3) and the y-coordinate is negative (-2). In this quadrant, points are found to the right of the origin and below the x-axis.
-1
Third quadrant. From the origin (0,0) and on the positive x-axis. Move an arrow/line clockwise from this axis by 135 degrees. The first 90 degrees are in the bottom right (4th)quandrant. The next 90 degrees(to 180 degrees ; includes 135) will be in the bottom left (3rd) quadrant. NB From the positive x-axis ,moving anti-clockwise about the origin the angles are positive. When moving clockwise from the same axis the angles are negative.
Divide the graph into 4 parts and each part is a quadrant. Traditionally, we use the x and y axis to divide it. The portion of the graph with positive x and y coordinates is the first quadrant, The second has positive y values and negative x values, while the third quadrant has both negative x and negative y values. The last is the fourth quadrants which is below the first quadrant. It has positive x values and negative y values. If you made the origin, the point (0,0) the center of a clock, the first quadrant is between 3 and 12 and the second between 12 and 9, the third between 9 and 6 and the fourth between 12 and 3.
It is both because above the origin it is positive and below the origin it is negative
The four sections of a coordinate grid are marked by the x-axis and y-axis intersecting at the origin point (0,0). The top right section is known as the first quadrant, where both x and y values are positive. The top left section is the second quadrant, where x values are negative and y values are positive. The bottom left section is the third quadrant, where both x and y values are negative. The bottom right section is the fourth quadrant, where x values are positive and y values are negative.
In quadrant II, the x-value is negative and the y-value is positive. Since the point is 5 units from the origin, the x-coordinate will be -5. The point is also 4 units from the origin in the y-direction, making the y-coordinate 4. Therefore, the point is located at (-5, 4).
It 2-dimensional coordinate geometry, angles are measured from the origin, relative to the positive direction of the x-axis and they increase in the anti-clockwise direction. As a result, small positive angles are in the first quadrant, and as the angle size increases it moves into the second, third and fourth quadrants.
( 45, 67 ) The quadrants of a Cartesian plane are numbered starting in the top-right, and moving around the origin in a counter-clockwise fashion. This means that all of the coordinates in the first quadrant have a positive x value, and a positive y value. So, any pair of positive numbers will guarantee a coordinate in the first quadrant.
It doesn't. Its a matter of interpretation. When drawing the unit circle, we start at x=1, y=0. As we draw, maintaining a radius of 1 from the origin at x=0, y=0, we proceed counter-clockwise. Initially, both x and y are positive. That is quadrant 1. When x becomes negative at x=0, y=1, that is quadrant 2. When y becomes negative at x=-1, y=0, that is quadrant 3. And when x becomes positive again at x=0, y=-1, that is quadrant 4. So you see, its all in the perspective of which comes first, and in trigonometry, the vector where theta = 0 comes first, not where your eye just happens to scan from left to right.
The point of origin is not in any quadrant. In fact, any point on the X or Y axis is not in a quadrant. In order for a point to be in Q1, Q2, Q3 or Q4, it must not be on an axis.