Convert in the polar form 1+7i/(1-3i)2.
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i) Here, z=(2−i)21+7i
=4+i2−4i1+7i
=4−1−4i1+7i
=3−4i1+7i×3+4i3+4i
=32+423+4i+21i+28i2
=32+423+4i+21i−28=25−25+25i
=−1+i
Let rcosθ=−1 and rsinθ=1
On squaring and adding, we obtain
r2(cos2θ+sin2θ)=1+1
⇒r2(cos2θ+sin2θ)=2
⇒
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