Find the real number x such that 4+3ix+2i is purely real.
Let z=4+3i. Find the complex number w with ∣w∣=1 such that wz is real and positive.
Express 4+3i7+5i in the form a+bi.
Evaluate 4+3i2+4−3i3 in the form a+bi.
Find the value of 4+3i1−4−3i1.
Simplify (4+3i)21 to the form a+bi.
Find the conjugate of 4+3i and compute (4+3i)(4−3i).
Compute 4+3i1+4−3i1.
Simplify 4−3i4+3i to the form a+bi.
Simplify 4+3i7−2i+4−3i7+2i to the form a+bi.
Express 4+3i1 in the form a+bi.
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Question Type 1: Drawing complex numbers on the Argand diagram
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Number and Algebra
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