for the second fn, as cos@ =[-1,1] x\varepsilon[-3,-2]
applying d same for d 1st fn,x \varepsilon[-1/2,1/2]
so there's no common point, as the domains r different.
Number of common points for the curves and
is (where[.] denotes greatest integer function)
(a)0
(b)1
(C)3
(D)none of these
for the second fn, as cos@ =[-1,1] x\varepsilon[-3,-2]
applying d same for d 1st fn,x \varepsilon[-1/2,1/2]
so there's no common point, as the domains r different.