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Let z1=9+i, z2=2+i, ∣z1z2∣\left|\frac{z1}{z2}\right|∣∣z2z1∣∣=825\sqrt{\frac{82}{5}}582.
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Let z1=3+i, z2=1+i, |z1z2|=252\sqrt{5}25.
Let z1=5i, z2=4i, then, |z1z2|=20.
Let z1=7+3i, z2=6+i, then calculate, |z1z2|.
746\sqrt{\frac{7}{46}}467
5837\sqrt{\frac{58}{37}}3758
2146\sqrt{\frac{21}{46}}4621
246\sqrt{246}246
3146\sqrt{3146}3146
2146\sqrt{2146}2146
Let z1=2+3i, z2=1+i, then calculate, |z1z2|.
222
252525
26\sqrt{26}26
Let z1=3+iz1=3+iz1=3+i, z2=1+iz2=1+iz2=1+i, ∣z1z2∣=5\left|\frac{z1}{z2}\right|=\sqrt{5}∣∣z2z1∣∣=5.
Let z1=2+3i, z2=1+i, ∣z1z2∣\left|\frac{z1}{z2}\right|∣∣z2z1∣∣=132\sqrt{\frac{13}{2}}213.
Let z1=7+iz1=7+iz1=7+i, z2=4+iz2=4+iz2=4+i, ∣z1z2∣=27\left|z1z2\right|=2\sqrt{7}∣z1z2∣=27.
Let z2=5z1, are complex numbers.
Then, |z1/z2|=5.
It is done.