Yes it does! It has to be equal to connect with each other at the ''o''.
The straight horizontal line on the graph says: "Whatever time you look at, the speed is always the same". This is the graph of an object moving with constant speed.
The incline of the graph changes although it still intersects the y-axis at the same point.
The graph can be linear, if is just draw the line in the same path and see the Y axis answer. Sorry if you don't understand. =\
When you replace ( x ) with ( ax ) in the function ( f(x) ), the graph of the function undergoes a horizontal scaling. If ( a > 1 ), the graph compresses towards the y-axis; if ( 0 < a < 1 ), the graph stretches away from the y-axis. The overall shape of the graph remains the same, but the x-coordinates of all points on the graph change according to the factor ( a ).
A reflection in a graph occurs when a shape or figure is flipped over a specified line, creating a mirror image. Common lines of reflection include the x-axis, y-axis, or any line defined by a specific equation. This transformation maintains the shape and size of the figure but alters its orientation. For example, reflecting a point across the y-axis changes its x-coordinate to its negative while keeping the y-coordinate the same.
count the spaces on your graph until you reach the y axis then start over and count again till you count the same number that you it took you to reach the y axis... sounds kinda confusing.... but good luck !
When answering a graph question it doesn't really matter what axis you look t first. That's the same when constructing a graph , you can draw either axis first (:
A dual-axis graph can be used to show both temperature (on one axis) and precipitation (on another axis) on the same graph. Alternatively, a line graph can be used with two different lines representing temperature and precipitation over time.
No. Generally speaking, a trend graph has time on the horizontal axis. That is not always the case with line graphs.
It is the same as the original reflected in the line whose equation is y=x. You will get the same effect if you imagine lifting the graph off the paper, and flipping it clockwise through 180 degrees and then putting it down so that the y-axis is where the x-axis was and the x axis is where the y-axis was.
The straight horizontal line on the graph says: "Whatever time you look at, the speed is always the same". This is the graph of an object moving with constant speed.
The incline of the graph changes although it still intersects the y-axis at the same point.
The graph can be linear, if is just draw the line in the same path and see the Y axis answer. Sorry if you don't understand. =\
When you replace ( x ) with ( ax ) in the function ( f(x) ), the graph of the function undergoes a horizontal scaling. If ( a > 1 ), the graph compresses towards the y-axis; if ( 0 < a < 1 ), the graph stretches away from the y-axis. The overall shape of the graph remains the same, but the x-coordinates of all points on the graph change according to the factor ( a ).
On a graph paper, a horizontal (number) line is the x-axis. Correspondingly, on the same graph paper a vertical number line is the y-axis. Where these two axes meet (intersect) is named the origin and given the coordinates ( x,y) ; ( 0,0)
It is plotte on the x-axis. I dad the same question in science.
A reflection in a graph occurs when a shape or figure is flipped over a specified line, creating a mirror image. Common lines of reflection include the x-axis, y-axis, or any line defined by a specific equation. This transformation maintains the shape and size of the figure but alters its orientation. For example, reflecting a point across the y-axis changes its x-coordinate to its negative while keeping the y-coordinate the same.