Примери за използване на Equal to the slope на Английски и техните преводи на Български
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So y minus 25 is equal to the slope, which we figured out, times x minus 5.
So so far we know the equation of this line is equal to, y is equal to the slope eight/ five x plus b.
So y minus 2 is going to be equal to the slope, negative 1 over 10 times x minus an x-value, times x minus 10, just like that.
So it's going to be y minus-- let's use this point right here-- y minus 25 is equal to the slope negative 13 over 5 times x minus this point, 5.
This is going to be equal to the slope for our sample regression line, we know it's 14.686 minus our assumed true population parameter, the slope of the true regression line, well, we're assuming that it's zero.
And differentiability, and f prime of c, and all this, but all it says is, there's some point between these two points where the instantaneous slope, or slope exactly at that point,is equal to the slope between these two points.
The slope of the line through A and B must be equal to the slope of the line through B and C.
So the equation of that line is y is equal to the slope, negative 1/2x, plus the y-intercept, minus 2.
So we know that this equation is going to be of the form y is equal to the slope negative 1x plus b, where b is the y-intercept.
So, so far we know that the line must be, y is equal to the slope-- I will do that in orange-- negative 2 times x plus our y-intercept.
It's just going to be y-- let's do it this way-- y minus-- I will color code it-- 3 is equal to-- I will do this back to the green color-- is equal to the slope, is equal to negative 9 over 10, times this x minus this coordinate, x minus negative 4.
So, so far we know that the line must be, y is equal to the slope-- I will do that in orange-- negative 2 times x plus our y-intercept.
So let's write it in point-slope form. y minus this y-value, so y minus negative 3,is equal to the slope 3/5 times x minus this x-value, this x-coordinate, x minus 0.
That's of the form, y minus some y-value on the line being equal to the slope times x minus some x-value on the line, when you have that y-value.
And this curve actually probably has another point where the slope is equal to the average slope.
And now the slope is also equal to the function.
At this point, the slope of the budget constraint line is equal to the instantaneous slope of the indifference curve.
Slope AB, or we could say slope BC, should be equal to the negative inverse of the slope of A to B.
The slope is equal to 1.
So the slope is equal to 4.
And we're saying,at the point x is equal to 3, the slope is equal to exactly that.
So we have the slope is equal to negative eleven/ five.
So we know that at x is equal to 1, the slope is 0.
We have figured out at x is equal to 1, the slope is 0.
So the slope here is equal to 2.