(x+1)/(2x+3)=(3)/(8)

If int(x^(2)+1)/((x-1)^(2)(x+3))dx=(3)/(8)log|x-1|-(1)/(2(x-1))+F(x)+C then 8F'(2) equals to

(3x+1)/(6)+(2x-3)/(7)=(x+3)/(8)+(3x-1)/(14)

if x+(1)/(4x)=(3)/(2) find the value of 8x^(3)+(1)/(8x^(3))

Find the value of unknown in the following : (3/(8))^(2x-3)xx(3/(8))^(-1)= 1 find x

If (x^(2)-1)/(x)=(8)/(3) and x>1; find x^(3)-(1)/(x^(3))

if (5x)/(4) + (3x)/(8) gt (39)/(8) " and " (2x-1)/(12)-(x-1)/(3)lt(3x+1)/(4) , then x belongs to the internal

if (5x)/(4) + (3x)/(8) gt (39)/(8) " and " (2x-1)/(12)-(x-1)/(3)lt(3x+1)/(4) , then x belongs to the internal

If x is so small that x^(3) and higher powers of x may be neglectd,then ((1+x)^(3/2)-(1+(1)/(2)x)^(3))/((1-x)^(1/2)) may be approximated as 3x+(3)/(8)x^(2) b.1-(3)/(8)x^(2) c.(x)/(2)-(3)/(x)x^(2) d.-(3)/(8)x^(2)