Examples of using Second quadrant in English and their translations into Arabic
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Colloquial
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Political
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Ecclesiastic
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Ecclesiastic
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Computer
We call this the second quadrant.
And so my second quadrant intersection, all this work.
They call this the second quadrant.
The second quadrant intersection will be where we take the minus sign right there.
The angle is in the second quadrant.
Well, we have our second quadrant intersection as a function of our first quadrant x.
Clearly lies in the second quadrant.
I could rewrite this as, my second quadrant intersection as a function of x0 is equal to minus x minus 1 over 2 x0.
And then this point intersects the second quadrant, right there.
Conversely, the second quadrant is the blind area, what people say about us that we refuse to hear or accept.
He intersects with the second quadrant there.
And you might want to think about it a little bit,why it doesn't change anything in the second quadrant.
They're saying that the second quadrant intersection gets smaller.
Make the expression negative because secant is negative in the second quadrant.
An anomalous energy reading in the second quadrant of the communications tower.
This quadrant, where the x values are negative andthe y values are positive we call the second quadrant.
The extreme normal line is when our second quadrant intersection essentially achieves a maximum point.
Superintendent Andrews would like you to report… to vent shaft 22 on the second quadrant- now.
So x, I will just call it in the second quadrant intersection, it would be equal to minus 1/4 x0 minus this stuff over here, minus the stuff there.
So if you pull in your x-value enough,you once again intersect at that same point in the second quadrant.
Once the normal linepasses the extreme normal line, the x-coordinates of their second quadrant intersections what the parabola start to increase.
To find the second solution,subtract the reference angle from to find the solution in the second quadrant.
The 2 normal lines of a pair have the same second quadrant intersection with the parabola, but 1 is above the extreme normal line, in the first quadrant, the other is below it.
So if the x value is negative, and the y value is positive,we're gonna land some place right overe here in the second quadrant.
And you can think of the extreme case, if you draw the normal line down here,your intersection with the second quadrant is going to be way out here someplace, although it seems like it's kind of asymptoting a little bit.
Because once you get below this,then all of a sudden the x-intersections start to push out more in the second quadrant.
As we went from that point to that point,as we moved the x in for the intersection of the first quadrant, the second quadrant intersection also moved in a bit, from that line to that line.
So you can kind of view this as the highest value, or the smallest absolute value,at which the normal line can intersect in the second quadrant.
After this point, whenyou pull in your x-values even more, the intersection in your second quadrant starts to push out some.
Up here, you were intersecting when you had a large x in the first quadrant, you had a large negative x in the second quadrant intersection.