Mathematics
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kaylak:
https://s1.postimg.org/29ne7fetpr/Capture.png
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kaylak:
@sillybilly123
sillybilly123:
|dw:1507846473541:dw|
kaylak:
i have 4 more after this but this one is just to check answers
sillybilly123:
the one on the left is the only 1 that can be global, right?!?!
kaylak:
yes
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sillybilly123:
and the 2 in c) are local?
kaylak:
i would guess so
kaylak:
is it b and c
kaylak:
@Vocaloid hate to bother you but something doesn't seem right
kaylak:
the other question you answered you do realize it's to the 9th root right
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sillybilly123:
kay. slow down !!
Vocaloid:
There is no globalmaximum so b is not right
kaylak:
it's c and d
sillybilly123:
\(\checkmark\)
Vocaloid:
Right
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sillybilly123:
yes, it's an odd function
kaylak:
after this only 4 more questions and then i promise you won't have to hear from me until next week at least in this subject
kaylak:
yeah when i saw to the 9th power i kinda don't think it's a
Vocaloid:
Actually nvm it's a
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sillybilly123:
|dw:1507847337844:dw|
kaylak:
it is ok
Vocaloid:
The highest power has to be odd and the leading coefficient must be positive
Vocaloid:
So yeah silly was right
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kaylak:
ok ths questin im lost
Vocaloid:
I'm not sure how to approach this 1
Vocaloid:
Silly I'll leave it to you
kaylak:
@sillybilly123
sillybilly123:
the other solutions will be the conjugates
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sillybilly123:
right?
kaylak:
so the opposites
kaylak:
b?
sillybilly123:
for a complex number \(z = a + i b\), it's conjugate, \(z^*\), is \( z^* = a - i b\)
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sillybilly123:
so \(z \cdot z^{*} = a^2 + b^2 = |z|\)
kaylak:
wait which question are we talking about
kaylak:
is b the answer for that one question?
kaylak:
@Vocaloid