(1)/(8a^(3))+(8)/(b^(3))

Factorise : (8a^(3))/(27) - (b^(3))/(8)

Factorise : (1)/(8)a^(3) + (1)/(125)b^(3)

Prove that (a^(8)+b^(8)+c^(8))/(a^(3)b^(3)c^(3))>(1)/(a)+(1)/(b)+(1)/(c)

If 3^(log_(3)7)+7^(log_(8)((1)/(8)))+log_(0.bar(3))(3)=(a)/(b) , a ,b in N HCF(a , b)=1 then

If a , b , c are real and positive , prove that the inequality (1)/(a)+(1)/(b)+(1)/( c) lt (a^8+b^8+c^8)/(a^3b^3c^3) .

If P(A)=(1)/(3)P(B) and P(A uu B)=0.5 when A, B are mutually exclusive events. Then P(A)= 1) (1)/(8) 2) (1)/(2) 3) (3)/(4) 4) (3)/(8)

The value of (a+(a+8)/(3)sqrt((a-1)/(3)))^((1)/(3))+(a-(a+8)/(3)sqrt((a-1)/(3)))^((1)/(3))=

The value of (a+(a+8)/(3)sqrt((a-1)/(3)))^((1)/(3))+(a-(a+8)/(3)sqrt((a-1)/(3)))^((1)/(3))

If the sum of the squares of the intercepts on the axes cut off by tangent to the curve x^((1)/(3))+y^((1)/(3))=a^((1)/(3)),a>0 at ((a)/(8),(a)/(8)) is 2, then a=1 (b) 2 (c) 4 (d) 8