convet:1-i in the polar form
Answers
Answered by
0
Answer:
tan inverse -1
hope this will help u
Answered by
1
Answer:
modulus of z = r = root of 1^2 + 1^2
= root of 2
= root 2
THETA(ANGLE) LIES IN 4TH QUADRANT
argument of z= ( tan^-1 (b/a) + 2 pi)
= ( tan^-1 (-1/1) +2 pi)
= (-tan^-1 (1) +2 pi)
= ( -pi/4 +2pi)
= (7pi/4)
therefore, polar form= r (cos theta + isin theta)
=root 2( cos 7pi/4 + isin 7pi/4)
HOPE THIS HELPS YOU
Pls mark as brainlest
Similar questions