View Full Version : Simplify
1) (-7+20)(-10-3i)
2) (-2-5i)/(3+4i)
I dont think I did these two questions right does anyone know how?
arildno
Nov29-04, 01:37 PM
Multiply with 1, written in terms of the conjugate expressions of the denominators.
I simplified (-7+2i)(-10-3i) and got 76+i is this correct?
cdhotfire
Nov29-04, 08:03 PM
yes, that is correct.
HawKMX2004
Nov29-04, 08:05 PM
1) (-7+20)(-10-3i)
Step 1.) FOIL the Problem
Step 2.) Simplify from there (Do addition Subtraction etc.)
2) (-2-5i)/(3+4i)
I forgot how to do division with imaginary numbers :eek: I'll try to look it back up and give you some help
All you need to know to solve these sort of problems is that:
i=\sqrt{-1}
i^2 = -1
i^3 = -i
i^4 = 1 and the cycle repeats
so to take your question:
(-7+2i)(-10-3i)
70+21i-20i-6i^2
76+i
you did in fact do it correctly.
cdhotfire
Nov29-04, 08:20 PM
hey, for that latex all i have 2 do is put [-code-] the code and end. Correct?
let me try.
seems i have 2 put latex
\theta
1) (-7+20)(-10-3i)
Step 1.) FOIL the Problem
Step 2.) Simplify from there (Do addition Subtraction etc.)
2) (-2-5i)/(3+4i)
I forgot how to do division with imaginary numbers :eek: I'll try to look it back up and give you some help
Thanks for taking the time to look it up, and thanks everyone who told me the first one is right what a relief! :eek: For simplifying (-2-5i) / by (3+4i) I got (-26-7i)/25 as my final answer can someone tell me is this right? :frown:
vladimir69
Nov30-04, 12:02 AM
yes you are right again
(-2-5i)/(3+4i) does equal (-26-7i)/25
yes you are right again
(-2-5i)/(3+4i) does equal (-26-7i)/25
Thanks sooo much! :tongue2: If anyone has any objections they may still speak :smile:
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