`1/(sqrt(6x-5))`

What are the values of x which satisfy the equation,sqrt(5x-6)+(1)/(sqrt(5x-6))=(10)/(3)?

Differentiate tan^(-1){(5x)/(1-6x^(2))}-(1)/(sqrt(6))

Differentiate tan^(-1){(5x)/(1-6\ x^2)} , -1/(sqrt(6))ltxlt1/ (sqrt(6)) with respect to x

If 6x-x^(2)=1, then the value of (sqrt(x)-(1)/(sqrt(x))) is

Show that : (1)/(3-2sqrt(2))- (1)/(2sqrt(2)-sqrt(7)) + (1)/(sqrt(7)-sqrt(6))-(1)/(sqrt(6)-sqrt(5))+(1)/(sqrt(5)-2)=5 .

If x=sqrt((sqrt(5)+1)/(sqrt(5)-1)), then the value of x= of 5x^(2)-5x-1 is

lim_(x rarr1)(sqrt(7x+2)-3)/(sqrt(5x-1)-sqrt(6x-2))

int(6x-5)/(sqrt(3x^2-5x+1))dx

Distance between the lines represented by 9x^2-6x y+y^2+18 x-6y+8=0 , is 1. 1/(sqrt(10)) 2. 2/(sqrt(10)) 3. 4/(sqrt(10)) 4. sqrt(10) 5. 2/(sqrt(5))