Why does Mathematica give an incorrect answer to this multiple integral?
Let’s learn why does Mathematica give an incorrect answer to this multiple integral. The most accurate or helpful solution is served by Mathematica.
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Best solution
I integrate Integrate[Exp[I Cos[b - c]] Cos[b], {b, 0, 2 Pi}] Mathematica gives: 2 I Pi BesselJ[1, 1] Which is indepedent on $c$. However, the result is NOT independent on $c$. The numerical value of what Mathematica gives is 0. + 2.76492 I while NIntegrate[Exp[I Cos[b - 0.5]] Cos[b], {b, 0, 2 Pi}] Gives 1.16655*10^-10 + 2.42645 I Certainly not the same. If we multiply the value Mathematica gives with $\cos(0.5)$ the result is the same. What is wrong?
Answer:
Looks like a bug that ran off in the development version of Mathematica. In[1]:= Integrate[Exp[I Cos...
Jonas Teuwen at Mathematica Mark as irrelevant Undo
Other solutions
If you're going to give me an answer on how to graph in Mathematica then it'd be preferable if you told me how to do this using the StreamPlot command. Thanks.
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Answer:
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Johnny S at Yahoo! Answers Mark as irrelevant Undo
I give more points for wit than accuracy.
Answer:
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Answer:
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Yahoo! Answers Mark as irrelevant Undo
When you put 25/50 and press the % sign on a normal calculator it will give you the answer as 50 which is correct but on a calculator on phones and laptops when you do 25/50 and press the % sign it gives the answer as 12.5 which is incorrect
Answer:
You have a funny instruction set? 25 divided by 50 does equal .500. 50% of 25 is 12.5. Since I have...
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Answer:
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Also why do people answer a very intelligent question with replies like screw you, your dumb, hoe, etc... or say something that doesn't even relate to the question? This pis*es me off so bad! I am not asking this because I got thumbs down and don't feel...
Answer:
probably all the thumbs down came from men :P And some of the questions i've choosen as best, were the...
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