The vector z=3−4i is turned anticlockwise through an angle of 1800 and stretched 2.5 times. The complex number corresponding to the newly obtained vector is:
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a
152−10i
b
−152+10i
c
−152−10i
d
None of these
answer is B.
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Detailed Solution
3−4i i.e., (3,−4) lie in fourth quadrant in complex plane, after turned anticlockwise through 1800 this will lie in II quadrant, therefore, the number will be −3+4i , now after stretching it 2.5 times i.e., multiplying by 2.5, the required complex number will be −152+10i .
The vector z=3−4i is turned anticlockwise through an angle of 1800 and stretched 2.5 times. The complex number corresponding to the newly obtained vector is: