Examples of using X-axis in English and their translations into Arabic
{-}
-
Colloquial
-
Political
-
Ecclesiastic
-
Ecclesiastic
-
Computer
Crosses At Categories The y-axis crosses the x-axis at the center of a category.
So the easiest thing-- because maybe it doesn't intersect the x-axis at all.
And these are the x values where you intersect the x-axis.
Or another way to put it is, this never does intersect the x-axis.
Backguage X-axis electric control.
Jog X-axis from end-to-end, stopping in the middle, to check X-axis roll.
This provides two values along the Y-axis and two along the X-axis.
This provides two values along the Y-axis and along the X-axis.
When they say x-intercepts, they're like, where does it intersect the x-axis?
Its vertex is below the x-axis and it's downward-opening, so it never intersects the x-axis.
So if this is the x-axis and that is the y-axis, and the interval that we care about is from x is equal to minus 4.
Instead of calling this the x-axis-- remember x, the independent variable, is now the minutes that we let it flow.
X-axis and then,-let me see if I can draw that a little straighter.
Let's say I want to figure out the area between the curve and the x-axis from x equals negative 1 to, I don't know, x equals 3.
It's essentially like the mirror image of this one if you were to reflect it on the x-axis.
But just for fun, instead of calling it the x-axis, I'm going to call it the strawberry-axis.
As you reach the end of X-axis travel, note whether the front, or back side of
So it's going to have to have the same y value at the same height above the x-axis.
the integral abf(x)dx is equal to the area of a region in the xy-plane bounded by the graph of, the x-axis, and the vertical lines =a and =b, with areas below the x-axis being subtracted.
the integral abfxdx is equal to the area of a region in the xy-plane bounded by the graph of, the x-axis, and the vertical lines =a and =b, with areas below the x-axis being subtracted.