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why is the limit 2025? a simple plug and chug limit! gone wrong! |
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| Oct19-05, 09:31 PM | #1 |
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why is the limit 2025? a simple plug and chug limit! gone wrong!
Hello everyone i have the following prlbem:
lim (x,y)->(5,-2) (x^5+4x^3y-5xy^2); So i let y be fixed at 0 and let x equal 5, and i got 5^5 which is 3125, if i let 0, and y be -2 i get 0. Doesn't this mean the limit doesn't exist? but it says its 2025, ? |
| Oct19-05, 09:40 PM | #2 |
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Just plug in 5 for each x value and -2 for each y value, you get 2025. You were doin something completely different.
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| Oct19-05, 09:51 PM | #3 |
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ohhh i did that before and i messed up on multipcation thank u
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| Oct20-05, 02:24 AM | #4 |
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Recognitions:
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why is the limit 2025? a simple plug and chug limit! gone wrong!
What you're doing in your first post is like saying that if you have:
[tex]\lim _{x \to 7} x^2[/tex] and you plug in x = 3 to get 9 and plug in x = 10 to get 100, then the limit doesn't exist. |
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