sin120^(@)-i cos120^(@)

Find the modulus and the arguments of the following complex numbers : sin 120^(@)-i cos120^(@)

Give the following in polar form: (i) sin120^(@)-icos120^(@) (ii) [2cos210^(@)+isin210^(@))][4(cos120^(@)+isin120^(@))] (iii) [3(cos225^(@)+isin225^(@))][6(cos45^(@)+isin45^(@))] .

Convert the following into polar form : (i) -1+isqrt(3) (ii) 1-i (iii) 1-(1)/(i) (iv) 3-4i (v) sin120^(@)-icos120^(@) (vi) 2

Convert the following into polar form : (i) -1+isqrt(3) (ii) 1-i (iii) 1-(1)/(i) (iv) 3-4i (v) sin120^(@)-icos120^(@) (vi) 2

Find the modulus and argument of each of the following complex numbers and hence express each of them in polar form: (sin 120^(@) - i cos 120^(@))

sin 120^(@) cos 150^(@)- cos 240^(@) sin 330^(@) =

sin 120^(@) cos 150^(@)- cos 240^(@) sin 330^(@) =

Find the modulus and argument of the following complex number and hence express them in the polar form: sin 120^@-i\ cos 120^@

Give the following in polar form : sin 120^@ -i cos 120^@ .

sin120^(@)cos150^(@)-cos240^(@)sin330^(@)