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Mathematics 23 Online
OpenStudy (anonymous):

Complex question again The modulous and the argument of each of the numbers

OpenStudy (anonymous):

* (1-i) is \[\sqrt{2}\] and angle =- pi/4 * (4+3i) is 5 and angle = 0.644 *(1-i)(4+3i) is \[\sqrt{50}\] and angle =-0.142 if these numbers are represtened in ana argand diagram by the points A,B.C calculate the area of the triangle ABC

OpenStudy (anonymous):

One way to find the triangle's area is with Heron's formula (See here: ` http://mathworld.wolfram.com/HeronsFormula.html `). To use it, you'll need to find the distance between each point taken two at a time (i.e. between A/B, B/C, and A/C), find the semiperimeter \(s\), and the area is given by \[A=\sqrt{s(s-\overline{AB})(s-\overline{BC})(s-\overline{AC})}\]

OpenStudy (anonymous):

You can determine the distance between two complex number \(z_1\) and \(z_2\) by computing the modulus of their difference, i.e. \(|z_1-z_2|\).

OpenStudy (anonymous):

@amorfide

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