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Question

Question: If \(\frac{10}{13} + \frac{24}{13}i\) and \(\frac{10}{13} - \frac{24}{13}i\)then \(a + ib > c + id\)...

If 1013+2413i\frac{10}{13} + \frac{24}{13}i and 10132413i\frac{10}{13} - \frac{24}{13}ithen a+ib>c+ida + ib > c + id equals.

A

b=0,c=0b = 0,c = 0

B

b=0,d=0b = 0,d = 0

C

a=0,c=0a = 0,c = 0

D

a=0,d=0a = 0,d = 0

Answer

a=0,c=0a = 0,c = 0

Explanation

Solution

z1z2=4+5i3+2i×32i32i\frac { z _ { 1 } } { z _ { 2 } } = \frac { 4 + 5 i } { - 3 + 2 i } \times \frac { - 3 - 2 i } { - 3 - 2 i } z1=a+ib=cid=zˉ2z_{1} = a + ib = c - id = {\bar{z}}_{2}

=(a=c(\because a = c