divide 15 cis 270 degrees by 3 cis 30 degrees.?

convert answer in standard form ........ i have no clue on how to do this

anyone please help

Comments

  • Use:

    [r₁(cos θ₁ + i sin θ₁)]/[r₂(cos θ₂ + i sinθ₂)] = r₁/r₂ * [cos(θ₁ - θ₂) + i sin (θ₁ - θ₂)].

    You can easily derive this by using Euler's formula as:

    [r₁(cos θ₁ + i sin θ₁)]/[r₂(cos θ₂ + i sinθ₂)]

    => [r₁e^(θ₁)]/[r₂e^(θ₂)]

    = r₁/r₂ * e^(θ₁ - θ₂)

    = r₁/r₂ * [cos(θ₁ - θ₂) + i sin(θ₁ - θ₂)].

    So we have:

    [15(cos 270° + i sin 270°)]/[3(cos 30° + i sin 30°)]

    = 15/3 * [cos(270° - 30°) + i sin (270° - 30°)]

    = 5(cos 240° + i sin 240°)

    = 5(-1/2 - i√3/2)

    = -5/2 - 5i√3/2.

    I hope this helps!

  • cis 270 = e^i270

    15/3 e^i(270-30) = 5e^i240

    5 cis 240

  • 5 cis 240° = 5 (cos 240° + i sin 240°) = 5(-1/2 + i (-√3/2)) = -5/2 - 5√3/2 i

  • 15 /_ 270

    ----------------

    3 /_ 30

    5 /_ 240 °

    5 ( cos 240 ° + i sin 240 ° )

    5 ( -1/2 - i √3/2 )

    (- 5/2) ( 1 + i √3 )

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