The value of x in the expression (x+x1og10 x)5 if the third term in the expansion is 10,00,000 is /are

Inclusion of logx implies x>0 . Now 3rd term in the expansion is T2+1=​5​C2x5−2(x1og10x)2=1000000 (given)Or x3+2log10x=105 Taking logarithm of both sides we get(3+2log10x)log10x=5 or2y2+3y−5=0 where log10x=y or(y−1)(2y+5)=0 ory=1 or−5/2 orlog10x=1 or −5/2 ∴​​​  x=101=10 or10−5/2