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MODERN PUBLICATION-LINEAR INEQUATIONS-EXERCISE
- The quadratic equations x^2""-6x""+""a""=""0""a n d ""x^2""-c x""+""...
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- Let z=x+iy be a complex number, where x and y are integers and i=sqrt(...
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- If |z-4/z|=2 then the greatest value of |z| is:
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- If the roots of the equation b x^2+""c x""+""a""=""0 be imaginary, t...
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- The number of complex numbersd z, such that abs(z-1)=abs(z+1)=abs(z-i)...
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- Let z(1) and z(2) be two distinct complex numbers and z=(1-t)z(1)+tz(2...
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- Let alpha and beta be real and z be a complex number. If z^(2)+az+beta...
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- If omega( ne 1) is a cube root of unity and (1+omega)^(7)=A+bomega, th...
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- By Mathematical Induction, prove that : n! <((n+1)/2)^n , n>1.
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- By Mathematical Induction, prove that : (1+1/n)^n len for all nge3.
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- By Mathematical Induction, prove the following : (4^n+ 15n -1) is di...
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- Given n^4 <10^n for a fixed integer nge 2. Prove that (n+1)^4 <10^(n+1...
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- When P is natural number , then P^(n+1)+(P+1)^(2n-1) is divisible by
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- Using Mathematical Induction, prove that : "^mC0 ^nCk+ ^mC1 ^nC(k-1)+....
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- If x is not an integral multiple of 2 pi, use Mathematical Induction t...
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- Find theta such that (3+2i sin theta)/(1-2i sin theta) is purely real.
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- Find all circles which are orthogonal to |z|=1and|z-1|=4.
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- If the complex variables z1,z2 and origin form an equilateral triangle...
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- Let the complex numbers z1,z2,z3 be the vertices of an equilateral tri...
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- Let A and B be two complex numbers such that A/B+B/A=1. Prove that the...
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