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| After getting the gamma distribution plot, i am supposed to type the above command and then open the excel file named text.xls? but i am not getting it |
| I am working with this but instead of giving me the points it says graphics complex and i am not able to get the results in The form of table. Can anyoone suggest a way out? p = Plot[Evaluate@ Table[PDF[GammaDistribution[alpha,... |
| Plot[Evaluate@ Table[PDF[GammaDistribution[alpha, beta], x], {alpha, {329.31}}, {beta, {411.63}}], {x, 0, 100}, Filling -> Axis] - This does not seem to be working. Is anything wrong with the values of parameters? I am getting... |
| can anyone suggest me how to solve the following system of equations- 323000 = ((250000)^2+500000xy + x(x+1)y^2)/(250000+xy) and 0.87 = x(y^2)/(323000/1.87)^2 |
| Plot[Evaluate@ Table[PDF[GammaDistribution[\[Alpha], 2], x], {\[Alpha], {1, 4, 6}}], {x, 0, 20}, Filling -> Axis] - THIS IS THE COMMAND FOR PLOTTING GAMMA DISTRIBUTION FOR BETA=2 AND ALPHA=1,4,6. I want to plot gamma distribution PDF... |
| I meant, i want to plot f versus x for different values of w,y,z. I just wanted to make my job simple. For example, i have f[x]= a*(b-100)/c* x. This is a function of x but for different values of a b and c i want to plot it...i think my question was... |
| This was the code i used for plotting f[x] versus x. f[x_] := ((x - 50000)^4.51846) (E^(50000 - x)) (4.6924*^-7) After typing this, when i entered f[x] the result was 4.6924*10^-7 E^(50000 - x) (-50000 + x)^4.51846 It means the function definition is... |
| f[x_] := ((x - 50000)/ 35.91)^(3.463) (E^((50000 - x) .02785)) 0.0001993/(35.91 Gamma[ 4.463]) Is there anything wrong with the function definition above? I am not getting a logical plot for the function versus x-molecular weight. Can... |
| I have plotted a function in mathematica. I can see the co-ordinates but i want to get them in the form of a table so that i can plot it in origin.How can i achieve this? |
| This is not working.. Can anyone point out the mistakess in this code? Please.. sol = NDsolve[{x'[t] == 1*^-9 (10 - 180 y[t] - 342 z[t] - 50000 x[t]), y'[t] == (1.5*^-6) x[t], z'[t] == (6.3*^-8) x[t], x[0] == 7.5*^-5, y[0] ==... |