An integer x is selected in such a way that
x + x^(1/2) + x^(1/4) = 276
Then what would be the sum of all digits of the number y where
y = 100000 x^(1/4) + 1000 x^(1/2) + x
X = 256 So Y=400000+16000+256=416256 So sum of digits is 24
X = 256 given y = 100000 x^(1/4) + 1000 x^(1/2) + x then Y=400000+16000+256=416256 So sum of digits = 24
x, y, z and k are four non zero positive integers satisfying 1/x + y/2 = z/3 + 4/k, minimum integral value of k for integral value of x, y and z will be
If x, (x^3+1) and x^4 are in arithmetic progression,then what will be possible sum of 3 terms of arithmetic progression? ( given that x is real number )