sqrt((3)(4a-3)^(3)-(4a+3)^(3))

If 2x = a + sqrt((4b^(3) - a^(3))/(3a)) and 2y = a - sqrt((4b^(3) - a^(3))/(3a)) , then prove that x^(3) + y^(3) = b^(3)

sqrt(3a^(4)+2sqrt(3a^(3))+3a^(2)-6a by(3a)

The integral int_(0)^( pi)sqrt(1+4sin^(2)((x)/(2))-4sin((x)/(2))dx) equal (1)pi-4(2)(2 pi)/(3)-4-4sqrt(3)(3)4sqrt(3)-4(4)4sqrt(3)-4-(pi)/(3)

sqrt((4)/(3))-sqrt((3)/(4))=?(4sqrt(3))/(6) (b) (1)/(2sqrt(3))(c)1(d)-(1)/(2sqrt(3))

(sqrt(3)+1)^(4)+(sqrt(3)-1)^(4) is equal to

The angle between the two lines whose direction cosines are ((sqrt(3))/(4),(1)/(4),(sqrt(3))/(2))and((sqrt(3))/(4),(1)/(4),-(sqrt(3))/(2))

(2+sqrt(3))^(4)+(2-sqrt(3))^(4) = x+ ysqrt(3) then y = ………..

(sqrt(3)-(1)/(sqrt(3)))^(2) simplifies to (3)/(4)(b)(4)/(sqrt(3))(c)(4)/(3) (d) None of these