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KUMAR PRAKASHAN-OBJECTIVE SECTION AS PER NEW PAPER SCHEME -Complex numbers and Quadratic Equations (Fill in the Blanks)
- For some integer k, i^(4k)+i^(4k+1)+i^(4k+2)+i^(4k+3) = ..........
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- (1-i)-(-1+i6)=.........
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- Multiplicative inverse of complex number z = 2 - 3i is ............
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- Express (5-3i)^(3) in the form a+ib.
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- z = (1+i)/(1-i) then z^4 = .......... .
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- If |z1|=|z2|=|z3|=|(1)/z1+1/z2+1/z3|=1 then |z1+z2+z3| = ...... .
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- If one complex number is in third quadrent then its conjugate complex ...
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- Complex number with magnitude 2 and argument (2pi)/3 is = .......... .
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- If z = (x,-y) then point (x,y) with respect to real axis is called.
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- What is the general form of the points which lie on X-axis?
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- If |z| = 2 and arg z = (pi)/4 then z = ........
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- (1+i)^(4)+(1-i)^(4) = ........ .
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- Find argument of the complex numbers z = sqrt3 + i
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- If (2+5i) z = (3 - 7 i) then z = ......... .
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- If ((1+i)/(1-i))^(100)=x +iy then (x,y) = .......
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- Conjugate of the complex number is 1/(1-i) then complex number is .......
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- arg (-1) = .........
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- In Argand figure complex number (1+2i)/(1-i) lies in ......... quadren...
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- If z = x + iy and x +iy= (a+ib)/(a-ib) then x^2+y^2=1.
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- ......... is the minimum value of n such that (1+i)^(2n) = (1 - i)^(2n...
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