((1+7)^(13))/((1-i)^(7))

Convert the following complex number in the polar form : ((1+i)^(13))/((1-i)^(7))

Find the modulus and amplitude of the following complex numbers and hence express them into polar form ((1+i)^(13))/((1-i)^(7))

Find the value of (1+i)^(5)+(1+i^(3))^(5)+(1+i^(5))^(7)+(1+i^(7))^(7)

Find the modulus and argument of the following complex number: z= (1+i)^13/(1-i)^7

Find the modulus and argument of the following complex number: z= (1+i)^13/(1-i)^7

The sum to n terms of [(1)/(1.3)+(2)/(13.5)+(3)/(1.3.5.7)+(4)/(1.3.5.7.9)+…………]

Harmonic conjugate of the point (5,13) with respect to (2,-5) and (3,1) is (1,(13)/(5))(b)((13)/(5),1)((13)/(5),(7)/(5)) (d) (-(7)/(5),(13)/(5))

If z = ((1)/(sqrt(3)) + (1)/(2)i)^(7) + ((1)/(sqrt(3))-(1)/(2)i)^(7) , then

((1)/(1.4 )+ (1)/(4.7 ) +(1)/(7.10 )+(1)/(10.13 )+(1)/(13.16)) is equal to