Take a look here

This is extremely weird as both functions are algebraically the same. This kind of thing occurs very frequently but it still leaves me puzzled.

What do you think causes the difference when graphing them?

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## Comments

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TopNewestIn the first place, Sin(xy) is supposed to be a surface, so the green graph sort of looks like the way it's supposed to be (however badly drawn). In theory, both functions are the same, but apparently your graphing calculator has a hangup with the first one. If you use a good math software like Mathematica, there is no difference. Check this out

SinXY

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I dont really understand why it is a surface though. \(\sin{(xy)}=0\) has only \(2\) variables.

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Oh, right, I missed the memo that it has to equal to \(0\). Well, you can see where this surface is equal to \(0\), so it agrees with the green graph. Let me try something now.

Yeah, I get the same graph as the green one, with both equations you've posted. For whatever reason, your graphing calculator has a hangup with the series expression. Can you give me other examples of this "weird behavior that keeps frequently", and maybe we can see what your calculator is doing?

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this

Other examples includeLog in to reply

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May be the functions are non identical.

Looks at these

f(x) = \(ln x^{2}\)

g(x) = \(2lnx\)

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Yeah, for a simple case like this the difference can be easily explained. But this one is too complicated and I have no idea what causes this, thats why im posting it.

Nice example by the way :D.

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