Evaluate (5−7i)4(5−7𝑖)4 and leave your answer in polar form with the angle in degrees and all numbers rounded to the nearest whole number.

Find the argument of the complex number minus, 5, plus, 4, i−5+4i in the interval 0, degrees, is less than or equal to, theta, is less than, 360, degrees0 ∘ ≤θ<360 ∘ , rounding to the nearest tenth of a degree if necessary.

Find the argument of the complex number minus, 7, plus, 7, i−7+7i in the interval 0, degrees, is less than or equal to, theta, is less than, 360, degrees0 ∘ ≤θ<360 ∘ , rounding to the nearest tenth of a degree if necessary.

Use DeMoivre's Theorem to calculate the following expression. Write the exact answer in the form found using Euler's Formula, |z|eiθ|𝑧|𝑒𝑖𝜃. Do not round. Make sure that the argument of your answer lies in the interval [0,2π)[0,2𝜋). [2(cos(π7)+isin(π7))]5

The polar form of complex number  5−3i4+i5−3𝑖4+𝑖 is (where i =  √–1–1)

Find the angle   (in radians) that   makes in the complex plane.Round your answer, if necessary, to the nearest thousandth. Express   between   and  .