Divide: $28\left(\cos 65^{\circ}+j \sin 65^{\circ}\right) \div 7\left(\cos 150^{\circ}+j \sin 150^{\circ}\right)$

Name: Divide: $28\left(\cos 65^{\circ}+j \sin 65^{\circ}\right) \div 7\left(\cos 150^{\circ}+j \sin 150^{\circ}\right)$
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The Answer of Divide: $28\left(\cos 65^{\circ}+j \sin 65^{\circ}\right) \div 7\left(\cos 150^{\circ}+j \sin 150^{\circ}\right)$

Divide 28(cos⁡65∘+jsin⁡65∘)÷7(cos⁡150∘+jsin⁡150∘)28\left(\cos 65^{\circ}+j \sin 65^{\circ}\right) \div 7\left(\cos 150^{\circ}+j \sin 150^{\circ}\right)28(cos65∘+jsin65∘)÷7(cos150∘+jsin150∘)

Divide $28\left(\cos 65^{\circ}+j \sin 65^{\circ}\right) \div 7\left(\cos 150^{\circ}+j \sin 150^{\circ}\right)$