Examples of using Same slope in English and their translations into Arabic
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Colloquial
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Ecclesiastic
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Computer
They have the exact same slope.
The same slope that we have been dealing with the last few videos.
They have the exact same slope.
It is y is equal to(it has the same slope as this guy up here) 1/2x and now we know it's y intercept, -3/2, and we are done.
They will have the same slope.
If two lines that have the same slope and different y-intercepts, they're parallel to each other, and they will never, ever intersect.
Parallel lines have the same slope.
So parallel lines are lines that have the same slope, and they're different lines, so they never, ever intersect.
All lines that are parallel to =4x+2 have the same slope of.
They both have the exact same slope when you solve in terms, when you solve for b but they seem to have different, let's call them, b-intercepts.
It's not the exact same line, but they have the exact same slope.
Different y-intercepts, same slope, so they're increasing at the exact same rate, but they're never going to intersect each other.
You're always going to get or you should always get, the same slope.
So line C and line A have the same slope, but they're different lines, they have different y-intercepts, so they're going to be parallel.
Well if a/b is equal to c/d,these two lines will have the same slope.
So we're essentiallysaying find the equation of a line that has the same slope as this line and goes through this point.
But what that tells you is that both of these vectors kind of have the same slope.
So we need to look for different lines that have the exact same slope.
It's not exactly this line, b is going to be different than this -2 here,but it's going to have the same slope.
So because this line is parallel to this right over here. it is parallel,that just means that it has the exact same slope.
And then the second equation will be the exact same graph,it has the exact same y-intercept and the exact same slope.
The slope of this line is 1/2; that right there is the slope. so the equation of the line that we care about it is going to have the same slope.
If you have already learned your algebra and you're familiar with slope, parallel lines are two lines that have the same slope, right?
So it just touches that curve, and at that exact point, they would have-- this blue curve, y equals x squared,would have the same slope as this green line.
A line, your slope is the same the entire time.
Here, the slope was the same the whole time, right?
Well, in this line, the slope was the same throughout the whole line.
I talked about, the slope is the same thing is the coefficient on the x term.
So no matter which point you choose, as long as you kind of think about it in a consistent way,you're going to get the same value for slope.
What is the slope of that tangent line which is the same as the slope of the curve right at that point.