Suggested: sqrt(x)+sqrt(-x)=2 - if y=log(x+sqrt(1+x^(2))) prove that (dy)/(dx)=(1)/(log(x+sqrt(1+x^(2))))*(1)/(sqrt(1+x^(2))) - find the value of sqrt(1/2x) * sqrt(1/2x) - the number of real roots of the equation sqrt(x^(2)-4x+3)+sqrt(x^(2)-9)=sqrt(4x^(2)-14x+6) is - tan^(-1)(sqrt(1+x^(2))+sqrt(1-x^(2)))/(sqrt(1+x^(2))-sqrt(1-x^(2))) - (ii) int_(0)^( pi/2)(sqrt(cot x))/(1+sqrt(cot x))dx - sqrt(cos(x))*cos(300x)+sqrt(abs(x))-0.7)*(4x*x)^0.01 sqrt(6-x^2) - lim_(x rarr(pi)/(4))(8 sqrt(2)-(cos x+sin x)^(7))/(sqrt(2)-sqrt(2)sin2x) - int_(0)^( pi/2)(sqrt(tanx)+sqrt(cot x))dx - 49.if y=log(x+sqrt(1+x^(2))) prove that (dy)/(dx)=(1)/(log(x+sqrt(1+x^(2))))*(1)/(sqrt(1+x^(2))) - (ii) (2)/(sqrt(x))+(3)/(sqrt(y))=2 (4)/(sqrt(x))-(9)/(sqrt(y))=-1 - sqrt(cos(x))cos(100x)+sqrt(abs(x))-0.7) (4-x*x)^0.01sqrt(6-x^2) - sqrt(x)+sqrt( x)=2 Browse related:
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