What is a rising curve?
442603
A curve that is rising..................... I guess.
938902
The curve on the top of the wing increases the distance that the air has to travel to reach the back of the wing.  Since the air molecules on top and the ones on the bottom reach the end of the wing at the same time, the equation of V=d/t shows that velocity increases.
926663
the slope of the graph. the formula is rise/run. take 2 points X1,Y1 and X2,Y2  plug them in the formula X2-X1/Y2-Y1. youll get the rate of change! Best of Luck!
253663
Slope is the "change in y" divided by the "change in x" (AKA "rise" over "run").\n\n(x1, y1) = (-2, 4)\n(x2, y2) = (2, -1)\n\nThus:\n\nm (slope) = "delta y"/"delta x" = rise/run\nm = (y2 - y1)/(x2 - x1)\nm = (-1 - 4)/(2 - (-2))\nm = -5/4\n\nrun = 4, rise = -5
104017
This curve was named rhodonea by the Italian mathematician Guido Grandi between 1723 and 1728 because it resembles a rose.\nI guess the name rose stuck later...
1031326
they will never intersect because an indiffrence curve shows sets of various combination of two goods and all points on the curve provide equal satisfaction to consumer. so if a curve a is above curve b then curve a provides more satisfaction. if they intersect then curve B would go above curve A.
819742
The first derivative is the slope of the line that is tangent to the graph.  If there is a maximum or minimum, the tangent line at that point will be horizontal, so its slope is 0.  \n\nThe second derivative is 0 when there is an inflection point. An inflection point is a place on the graph where it changes the direction of the concavity. \n\nIn the two cases above, the converse is not necessarily true.  That is, just because the first derivative is 0 doesn't mean there has to be a max/min there.\n\n If the second derivative is positive, the graph is concave upward which means like a regular "U".  If it's negative, it's concave downward like an upside-down "U".
884406
It was my understanding that curves were given by teachers who thought that maybe they were teaching at a higher level than the children were supposed to achieve. I thought maybe they did this to be fair to children who were not at the same level as others. I did not know that colleges did this kind of thing. I would suggest that if it is a norm for the college to demand curves, start off every student with a negative score before the class begins. Maybe every ones average at a negative 15. Does this make any sense?
125057
Same reason it makes it go up. Bernoulli's law.
1096801
http://www.angelfire.com/ma4/risingphoenix/\n\nTry Google for questions like that -- I just put in your question and the correct answer was the first entry that came up! Faster than posting the question here and waiting for someone to answer...
43734
A flat yield curve may seem like good news for homebuyers (no big jump in mortgage rates!). But it's actually a warning sign of an economic slowdown. For the housing market, it drastically decreases the appetite of lenders to issue mortgage loans, for one thing, because there's not much spread between their borrowing costs (at the short end of the yield curve) and their lending income (at the long end).
65888
a parabola facing up!\n\nwith center (0,1)
152408
Use excel to give delta y/delta x on the curve. Look for a point where this value (the derivative) shoots up in value. That's your point.
520250
A curve is thrown by gripping the ball from the top and coming down to add spin. A slider is gripped more from the back and the fingers push more towards the plate to add the spin. That's why you can have a 90+ mph slider, where curves tend to be much slower.\n\nBoth pitches rely on spin to change direction, but with the curve you put a lot of energy into the spin and not as much into sending it flying towards the plate.
134297
I would say the rising action is when she starts to live with her friend. That is when all the major trouble starts.
874187
it depends on how high  the "dough" rises
1110761
A Brachistochrone curve, or curve of fastest descent, is the curve between two points that is covered in the least time by a body that starts at the first point with zero speed and passes down along the curve to the second point, under the action of constant gravity and ignoring friction.