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11th mathematics
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Answer:
The polar form is (2,π3). The trigonometric form is z=2(cos(π3)+isin(π3))
Step-by-step explanation:
The polar form is r=f(θ)
z=cosθ+isinθ
The modulus of z is
|z|=∣∣1+√3i∣∣=√1+(√3)2=√4=2
r=z|z|=(2)(12+√32i)
So,
cosθ=12 and sinθ=√32
Therefore,
θ=π3 mod2π
So,
The polar form is (2,π3)
The trigonometric form is z=2(cos(π3)+isin(π3))
graph{((x-1)^2+(y-sqrt3)^2-0.001)=0 [-1.313, 4.163, -0.42, 2.316]}
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