The u shape of the long-run atc curve is the result of diminishing returns.

I am a fan of the u shape because it can be very useful to make the analysis of the long-run more useful for the long-run. For example, if we are given the equation “x = u(y),” we can use u to estimate the value of x before we know the value of y. To find u, we can use the lognormal equation “u(2) = 2.

In this case we’re using the equation x uy to estimate the value of x before we know the value of y. It’s similar to how we can find the intercept of a curve. For example, if we plug in x = 1 and y = 1, we get u = 1, which means that we can find the intercept of the curve by plugging in 1 for u. We’ll talk about u and ln(x) more in a minute.

We can use u to calculate the value of x before we know the value of y. For example, if we plug in u2 the equation x uy gives us x 2 minus 1 – u2 2, and if we plug in x uy we get x 2 + 1 – u2 2. So we have two equations, which are equivalent to u2 2 – u2 2 + u2 2.

The long-run is essentially the difference between two curves. If we plug in x 2 and y 2, we get u2 = x 2 2 – 2y 2. If x 2 and y 2 are equal, then u2 = x 2, and we can see that if u2 is large, then the long-run will be large. We can use u2 to find intercepts for curves.

There are two basic types of long-run curves: positive and negative. A positive long-run is a curve that goes up and to the right. A negative long-run is a curve that goes down and to the left. Long-run curves are determined by two things: 1) the amount of time until the present, and 2) the amount of time that has been spent since the beginning of the curve.

The short version of the long-run curve is that the longer the curve, the longer it takes to go from the point of zero to the point of the present. A curve that is shorter than the present is called a negative long-run curve because if you take the amount of time until the present and subtract that from the amount of time that has been spent since the beginning of the curve, you get a negative number.

The negative long-run curve is the result of diminishing returns because the amount of time that has been spent since the beginning of the curve is decreasing as time goes on. Think of a long-run as an arrow. As the arrow moves forward, it takes longer to reach the present as the amount of time spent since the beginning of the curve is decreasing. It’s the same reason that an increase in time taken to reach a point does not mean that the point is farther away.

It’s a good thing we’re all here to discuss the long-run, but we can’t say for sure that the u shape of the long-run is the result of diminishing returns. If it was, then the u shape of the long-run would be a straight line. However, I don’t think the u shape of the long-run is the result of diminishing returns.

Well, the u shape of the long-run is actually the result of increasing time taken to reach a point. It is because of this reason that there is such a large increase in the amount of time spent to reach the long-run u point. However, we cannot say with certainty that the u curve of the long-run is the result of diminishing returns.