If x+(1/x) = 3, then the value of x5+(1/x5) =
159
123
108
99
None of these
x+1x= 3,x2+1x2=7;
x3+1x3=27−3(x+1x)=18
x5+1x5=18×7−(x+1x)=123
If (1−3x)12+(1−x)53√4−x is approximately equal to
a + bx for small values of x, then (a, b) =