If its a Cartesian co-ordinate system then the two axis are orthogonal.
x axis means the horizontal line and y axis means the vertical line
The area under a curve (between it and the x-axis) is found by integrating the curve: area = ∫ y dx The area enclosed between the curve and the x-axis is bounded by where the curve meets the x-axis. 7x - x² - 10 = -(x - 2)(x - 5) = 0 → The curve meets the x-axis at x = 2 and x = 5 The area between the limits is the difference between the value of the the integral at the limits. → A = ∫ y dx = ∫ 7x - x² - 10 dx = (7/2)x² - (1/3)x³ - 10x + c → A = ((7/2)×5² - (1/3)×5³ - 10×5 + c) - ((7/2)×2² - (1/3)×2³ - 10×2 + c) = 4.5
The bit with the negative x-axis goes to the positive x-axis.
Coordinate graphing is a visual method for showing relationships between numbers.
It is like the sine graph except that, instead of going below the x-axis between π and 2π radians (180 and 360 degrees), it is reflected in the x-axis. An d so on: every time the sine graph would have gone below the x-axis, this one has the reflected shape above the axis.
some
The steps are to find the y-axis (dependent variable) and the x-axis (independent variable), then make a scale for your variables on the graph.
the relationship between two variables
A line is used to describe the relationship between two variables, often an independent variable that is measured on the x-axis, and a dependent variable that is measured along the y-axis.The slope of the line tells you how much y will change for every unit change (change of -1 or +1) in x.A line is used to describe the relationship between two variables, often an independent variable that is measured on the x-axis, and a dependent variable that is measured along the y-axis.The slope of the line tells you how much y will change for every unit change (change of -1 or +1) in x.A line is used to describe the relationship between two variables, often an independent variable that is measured on the x-axis, and a dependent variable that is measured along the y-axis.The slope of the line tells you how much y will change for every unit change (change of -1 or +1) in x.A line is used to describe the relationship between two variables, often an independent variable that is measured on the x-axis, and a dependent variable that is measured along the y-axis.The slope of the line tells you how much y will change for every unit change (change of -1 or +1) in x.
A graph of Charles' Law shows the relationship between Volume vs. Temperature. Volume is placed on the y axis and temperature on the x axis. The relationship is linear if temperature is in units of Kelvin.
When reading a graph, you typically read the x-axis first, as it represents the independent variable. After noting the values on the x-axis, you then look at the y-axis, which shows the dependent variable. This sequence helps to understand the relationship between the two variables being represented.
Yes, in a line graph, the X-axis is the horizontal axis, while the Y-axis is the vertical axis. The X-axis typically represents the independent variable, while the Y-axis represents the dependent variable. This arrangement allows for clear visualization of the relationship between the two variables being plotted.
Yes.
If one of the variables was independent or if there was a causal relationship between the two variables, then that variable would be placed on the x-axis. If there were no independent variable but one of them was discrete then that would usually be on the x-axis. Otherwise, any variable could be placed on the x-axis.
Position-time refers to the relationship between an object's position and the time it takes to get there. It is often used in physics to describe the motion of an object in space over a period of time, showing how the position of the object changes as time progresses. This relationship is commonly depicted on a graph with time on the x-axis and position on the y-axis.
positive linear relationship
A scatter plot with mass on the x-axis and inertia on the y-axis is the best graph to represent the relationship between mass and inertia since it allows for visualizing any potential correlation or pattern between the two variables.