Solve
2x2+x+1=0
Here 2x2+x+1=0
Comparing the given quadratic equation with
ax2+bx+c=0 we have
a=2,b=1 and c=1
∴x=−1±√(1)2−4×2×12×2
=−1±√−74=−1±√7i4
Thus x=−1+√7i4and x=−1−√7i4
If cos−1x>sin−1x then
IfA=⎛⎜⎝cosx−sinx0sinxcosx0001⎞⎟⎠,then(adjA)−1=