If y-axis is negative what are the 3 possible answer?

1. Can the y-axis be negative?
2. Which point is on the negative y-axis?
3. Can y be negative in a function?
4. When your y-coordinate is negative you move?
5. What parts of a graph are negative?
6. What is the perpendicular distance of the point 3/4 from the Y-axis?
7. What is the perpendicular distance the point (- 3 4 from Y-axis?
8. Which of the points lies on Y-axis?
9. Which functions have y-axis symmetry?
10. What is a negative function?
11. What is a negative area?
12. How do you read a negative coordinate?
13. How do you find the negative integral?

Can the y-axis be negative?

A y-axis is the vertical axis on the Cartesian coordinate plane. The y-axis starts at negative infinity and increases to positive infinity. The y-axis is also the starting, or 0 point, for measuring how far a point extends horizontally on a graph.

Which point is on the negative y-axis?

Answer: The point which lies on Y-axis at a distance of 5 units in the negative direction of Y-axis is. ... Also , it is at a distance of 5 units in negative direction of Y-axis , so its y-coordinate is negative. Hence, the required point is (0,-5).

Can y be negative in a function?

Here are the graphs of y = f (x) and y = f (- x). Note that if (x₁, y) is a point on the graph of f (x) and (x₂, y) is a point on the graph of f (- x), then x₂ = - x₁. The domain also becomes negative; if domain = x:a < x < b, then the new domain is x:-b < x < -a.

When your y-coordinate is negative you move?

If the y-coordinate is positive, move up; if the y-coordinate is negative, move down. o Draw a point at the ending location. Label the point with the ordered pair. Which point represents the ordered pair (−2, −3)?

What parts of a graph are negative?

The negative regions of a function are those intervals where the function is below the x-axis. It is where the y-values are negative (not zero). y-values that are on the x-axis are neither positive nor negative. The x-axis is where y = 0.

What is the perpendicular distance of the point 3/4 from the Y-axis?

Plotting the point (3, 4) on the graph: We know that the perpendicular distance from y-axis is the x-coordinate (abscissa). So here 3 is the perpendicular distance from the y-axis and 4 is the perpendicular distance from x-axis. Hence 3 is the correct answer.

What is the perpendicular distance the point (- 3 4 from Y-axis?

(a) We know that, abscissa or the x-coordinate of a point is its perpendicular distance from the Y-axis. So, perpendicular distance of the point P(3, 4)from Y-axis = Abscissa = 3.

Which of the points lies on Y-axis?

We know that, a point lies on the Y-axis, if its x-coordinate is zero. Here, x-coordinate of points C(0, 1), D(0, 0), E(0,-1) and G(0, 5) are zero. So, these points lie on Y-axis. Also, D(0, 0) is the intersection point of both.

Which functions have y-axis symmetry?

A function symmetrical with respect to the y-axis is called an even function. A function that is symmetrical with respect to the origin is called an odd function.

What is a negative function?

This means that it's the "minus" of the original function; it's the graph of –f (x). Graph B has its left and right sides swapped from the original graph; it's been reflected across the y-axis. That means that this is the "minus" of the function's argument; it's the graph of f (–x).

What is a negative area?

When you are integrating a function it is often said you are finding the area under the function. When the function dips below the x-axis the area bounded is above the curve, so it is considered a negative area.

How do you read a negative coordinate?

Just as a number line can be extended to deal with negative numbers, the x-axis and y-axis can be extended to deal with negative coordinates. In this way, if a point is to the left of the origin, its x-coordinate is negative, and if it is below the origin, its y-coordinate is negative.

How do you find the negative integral?

If ALL of the area within the interval exists below the x-axis yet above the curve then the result is negative . If MORE of the area within the interval exists below the x-axis and above the curve than above the x-axis and below the curve then the result is negative .