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Value of x satifying (log)(10)sqrt(1+x)+...

Value of `x` satifying `(log)_(10)sqrt(1+x)+3(log)_(10)sqrt(1-x)=(log)_(10)sqrt(1-x^2)+2` is a.`0

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The number of real values of x satisfying the equation log_(10) sqrt(1+x)+3log_(10) sqrt(1-x)=2+log_(10) sqrt(1-x^(2)) is :

The number of real values of x satisfying the equation log_(10) sqrt(1+x)+3log_(10) sqrt(1-x)=2+log_(10) sqrt(1-x^(2)) is :

(1)/(2)log_(10)x+3log_(10)sqrt(2+x)=log_(10)sqrt(x(x+2))+2

log_(10)^(x)-log_(10)sqrt(x)=2log_(x)10. Find x

Solve : (iv) log_(10)x - log_(10)sqrt(x) = 2/(log_(10)x)

((log_(10)x)/(2))^(log_(10)^(2)x+log_(10)x^(2)-2)=log_(10)sqrt(x)

(log(x+sqrt(x^(2)+1)))/(x) is

(1+(1)/(2x))log_(10)3+log_(10)2=log_(10)(27-sqrt(3))