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OpenStudy (whpalmer4):
What is \(3i*(-i)=\)
Remember, \(i^2=-1\)
OpenStudy (anonymous):
-3i(squared) so it's 3???
OpenStudy (anonymous):
^yes
OpenStudy (whpalmer4):
Yes. So your new, improved answer is?
OpenStudy (anonymous):
3i??? Im sorry this is a hard topic for me am I no right???
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OpenStudy (whpalmer4):
What is \(3i*1=\)
What is \(3i*-i=\)
Add them together for your answer
OpenStudy (whpalmer4):
It's just like calculating \(3x(1-x)\) except that after you do so, you replace \(x^2\) with \(-1\)
OpenStudy (anonymous):
I mean I got 0i
OpenStudy (anonymous):
is that wrong???
OpenStudy (whpalmer4):
Yes, that is incorrect.
\[3i(1-I)=3i*1-3i*i=3i-3i^2=3i-3(-1)=\]
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OpenStudy (whpalmer4):
First bit should have been \[3i(1-i)\] but iOS "helpfully" capitalizes it for me...
OpenStudy (anonymous):
I got 3i-3 again
OpenStudy (whpalmer4):
Or if you prefer \[3i(1-i)=3(i*1-i*i)=3(i-i^2)=3(i-(-1))=3i+3\]
If you are still getting something else, you need to review manipulation of negative numbers.
OpenStudy (anonymous):
I got 3i-3 again
OpenStudy (anonymous):
okay thanks i'll just go review with my teacher
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OpenStudy (whpalmer4):
-1*-3=
OpenStudy (anonymous):
3
OpenStudy (whpalmer4):
Then why aren't you doing that in this problem?!?!?!
OpenStudy (anonymous):
I don't know but okay
OpenStudy (whpalmer4):
Look carefully at what I posted
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OpenStudy (whpalmer4):
-(-1)=+1
OpenStudy (anonymous):
okay
OpenStudy (whpalmer4):
-(-3)=+3
OpenStudy (anonymous):
yes I understand that
OpenStudy (whpalmer4):
Then you should be getting the right answer if you pay attention to what you are doing. Can you write out all of your steps for me?
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OpenStudy (anonymous):
yes
OpenStudy (whpalmer4):
One line t a time, so I can stop you right away
OpenStudy (anonymous):
so first I distributed the 3i to 1 and -i... I got 3i-3i^2
OpenStudy (whpalmer4):
Yes, go ahead
OpenStudy (anonymous):
then I substituted the i^2 to -1
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OpenStudy (whpalmer4):
Show me your work.
OpenStudy (whpalmer4):
I don't know why it is that so many people on OpenStudy, when asked to show their work choose instead to describe it. If we are trying to spot your mistake, we want to see exactly what you did, right?