Find value of x and y where,
** iy=17*
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Find value of x and y where, ** iy=17*
The complete question is,
Find value of x and y where, x + iy = 17 + i144
Given,
x + iy = 17 + i144
The given is a complex number.
In, z = x + iy
z represents a complex number, where, x represents a real number and y represents an imaginary number.
x + iy = 17 + i144
comparing LHS with RHS, we get,
x = 17 and y = 144
z = 17 + i 144
Modulus of complex number is given by,
|z| = √(x² + y²)
|z| = √(17² + 144²)
|z| = 145
Direction of complex number is given by,
∅ = tan^{-1} (y/x)
∅ = tan^{-1} (144/17)
∅ = 83.26°
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