The J-Curve, as posited by Ian Bremmer in "The J Curve: A New Way to Understand Why Nations Rise and Fall" says that if you plot political openness on the horizontal axis and a society's stability on the vertical axis, the resulting graph will have a J shape. This is, very repressive regimes are very stable. However, as they begin to become more open (move to the right horizontally), they become less stable initially (move down vertically), reach a point of minimum stability, then become more stable. This may explain why some very repressive regimes (Iran, North Korea) may be more stable than some partially-open countries. Also, other factors can affect the overall shape and position of the J curve. A a country gets wealthier, the entire J-curve can shift upwards, increasing stability at every point.
A tangent is a line that just touches a curve at a single point and its gradient equals the rate of change of the curve at that point.
J
bell curve i believe is the word your looking for..Its called Normal Distribution :)
Because a vector contains information about the direction. A direction, at any particular position is the tangent to the curve and this, by definition, must be straight.
A plane curve all equidistant from a given fixed point, the center.
example of a J-curve population in nature? Explain.
j without the curve would be i
May life throw you a pleasant curve definition?
because that's how the way it is. the curve is forever.
a curve.
a population thing
a curve
Between the two point line to say that is both a curve and there are clear.
A convex curve in the shaft of a column
A J-shaped curve is often referred to as exponential growth, which illustrates a rapid increase in a population or entity over time. This curve demonstrates a steady rise and acceleration in growth without any limiting factors in place.
J
Pi 360 degrees uniform curve