`2^|x+1|`-`2^(x)`=`|2^(x)-1|`+`1`

The least value of x satisfying the equation 2^(2)x+1|-2^(x)=|2^(x)-1|+1 is 0(b)2(c)4(d) none of these

Consider the equation: 2^(x+1)-2^(x)=|2^(x)-1|+1 The least value of x satisfying is a.0 b.2 c.4 d.None of these

2^(|x+2|)-|2^(x+1)-1|=2^(x+1)+1

Solve the equation 2^(|x+2|)-|2^(x+1)-1|=2^(x+1)+1

If ^( If )(2^(x)-1)+2^(x-1)(2^(x-1)-1)+2^(x-2)(2^(x-2)-1)+.........2^(x-99)(2^(x-99)-1)=0, then find the value of x-99.

If (kx)/((x-2)(x+1))=2/(x-2)+1/(x+1) then the value of k is ……………… .