Friday, November 20, 2009

What is the name of the math function that looks like a hill?

I am trying to graph my hypothesis on a graph. The program that I am using goes my functions and formulas. I am new to the whole physics thing and I was hoping someone would know the name of a function that looks like a hill... Thanks for all your help!

What is the name of the math function that looks like a hill?
(x,y) / 2-D graph :


y = - x^2 (the simplest, but x^2's multiplier must be less than 0).


y = ax^2 + bx + c, with a %26lt; 0





(x,y,z) / 3-D graph :


z = - cosh (r) = - cosh [鈭?x^2 + y^2)]





the above answers are for "a" hill, but for hills in 2-D, you got y = asin bx + c , or y = acos bx + c
Reply:If it has a sharp point at the top, try an absolute value equation, like y = |x|.





If it is rounded, use a Gaussian distribution (sometimes called a bell curve or a normal distribution) : see http://en.wikipedia.org/wiki/Gaussian_fu... .


This function can be modified in different ways to produce different "hills".
Reply:Quadratic function or parabola.
Reply:-x^2


upside down parabola
Reply:a sine wave
Reply:pi
Reply:bell curve maybe?
Reply:Try the sine curve from [0 degrees to 180 degrees].





I have taken the liberty of providing you with the data values which that covers: I can't graph this for you in Yahoo Answers.





Angle sin(Angle)


in degrees


0 0.00


1 0.02


2 0.03


3 0.05


4 0.07


5 0.09


6 0.10


7 0.12


8 0.14


9 0.16


10 0.17


11 0.19


12 0.21


13 0.22


14 0.24


15 0.26


16 0.28


17 0.29


18 0.31


19 0.33


20 0.34


21 0.36


22 0.37


23 0.39


24 0.41


25 0.42


26 0.44


27 0.45


28 0.47


29 0.48


30 0.50


31 0.52


32 0.53


33 0.54


34 0.56


35 0.57


36 0.59


37 0.60


38 0.62


39 0.63


40 0.64


41 0.66


42 0.67


43 0.68


44 0.69


45 0.71


46 0.72


47 0.73


48 0.74


49 0.75


50 0.77


51 0.78


52 0.79


53 0.80


54 0.81


55 0.82


56 0.83


57 0.84


58 0.85


59 0.86


60 0.87


61 0.87


62 0.88


63 0.89


64 0.90


65 0.91


66 0.91


67 0.92


68 0.93


69 0.93


70 0.94


71 0.95


72 0.95


73 0.96


74 0.96


75 0.97


76 0.97


77 0.97


78 0.98


79 0.98


80 0.98


81 0.99


82 0.99


83 0.99


84 0.99


85 1.00


86 1.00


87 1.00


88 1.00


89 1.00


90 1.00


91 1.00


92 1.00


93 1.00


94 1.00


95 1.00


96 0.99


97 0.99


98 0.99


99 0.99


100 0.98


101 0.98


102 0.98


103 0.97


104 0.97


105 0.97


106 0.96


107 0.96


108 0.95


109 0.95


110 0.94


111 0.93


112 0.93


113 0.92


114 0.91


115 0.91


116 0.90


117 0.89


118 0.88


119 0.87


120 0.87


121 0.86


122 0.85


123 0.84


124 0.83


125 0.82


126 0.81


127 0.80


128 0.79


129 0.78


130 0.77


131 0.75


132 0.74


133 0.73


134 0.72


135 0.71


136 0.69


137 0.68


138 0.67


139 0.66


140 0.64


141 0.63


142 0.62


143 0.60


144 0.59


145 0.57


146 0.56


147 0.54


148 0.53


149 0.52


150 0.50


151 0.48


152 0.47


153 0.45


154 0.44


155 0.42


156 0.41


157 0.39


158 0.37


159 0.36


160 0.34


161 0.33


162 0.31


163 0.29


164 0.28


165 0.26


166 0.24


167 0.23


168 0.21


169 0.19


170 0.17


171 0.16


172 0.14


173 0.12


174 0.10


175 0.09


176 0.07


177 0.05


178 0.04


179 0.02


180 0.00


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