Solve: ^-63-^15/-12
\[\frac{ \sqrt{-63}-{\sqrt{5}} }{ -12 }\]
@jim_thompson5910 I dont understnd where to start
\[\Large \sqrt{-63} = \sqrt{-63}\] \[\Large \sqrt{-63} = \sqrt{-1*9*7}\] \[\Large \sqrt{-63} = \sqrt{-1}*\sqrt{9}*\sqrt{7}\] \[\Large \sqrt{-63} = i*3*\sqrt{7}\] \[\Large \sqrt{-63} = 3i*\sqrt{7}\]
So \[\Large \frac{ \sqrt{-63}-{\sqrt{5}} }{ -12 }\] becomes \[\Large \frac{ 3i*\sqrt{7}-{\sqrt{5}} }{ -12 }\]
@jim_thompson5910 the answer in book says the following|dw:1348275256212:dw|
You then break up the fraction and reduce \[\Large \frac{ 3i*\sqrt{7}-{\sqrt{5}} }{ -12 }\] \[\Large \frac{ 3i*\sqrt{7}}{-12}-\frac{\sqrt{5} }{ -12 }\] \[\Large -\frac{ i*\sqrt{7}}{4}+\frac{\sqrt{5} }{12 }\] \[\Large \frac{\sqrt{5} }{12 }-\frac{ \sqrt{7}}{4}i\]
@jim_thompson5910 thanks but is the reason it switched from a positive to a negative is because the i went to the back the equation
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