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8a^(3)x^(4)+64b^(6)x...

8a^(3)x^(4)+64b^(6)x

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Factorise the following expression: (i) 8x^(3) +125y^(3) (ii) 27x^(3) -8y^(3) (iii) a^(6) -64

4int(sqrt(a^(6)+x^(8)))/(x)dx is equal to a) sqrt(a^(6)+x^(8))+(a^(3))/(2)ln|(sqrt(a^(6)+x^(8))+a^(3))/(sqrt(a^(6)+x^(8))-a^(3))|+c b) a^(6)ln|(sqrt(a^(6)+x^(8))-a^(3))/(sqrt(a^(6)+x^(8))+a^(3))|+c c) sqrt(a^(6)+x^(8))+(a^(3))/(2)ln|(sqrt(a^(6)+x^(8))-a^(3))/(sqrt(a^(6)+x^(8))+a^(3))|+c d) a^(6)ln|(sqrt(a^(6)+x^(8))+a^(3))/(sqrt(a^(6)+x^(8))-a^(3))|+c

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Factorize : 64a^(3)+125b^(3)+240a^(2)b+300ab^(2)(8)/(27)x^(3)+1+(4)/(3)x^(2)+2xx^(3)+8y^(3)+6x^(2)y+12xy^(2)8a^(3)-27b^(3)-36a^(2)b+54ab^(2)x^(3)-12x(x-4)-64

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The area bounded by parabola y^2=4a x\ a n d\ x^2=4a y is (8a^3)/3 b. (16 a^2)/3 c. (32 a^2)/3 d. (64 a^2)/3