Four blocks k1, k2, k3 and k4 are made up of 6,8,5 and 10 smaller blocks of the same size respectively. Which is the smallest block among k1, k2,k3 and k4 ?

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Two blocks: K1 and K2 are made up of 55 and 60 small blocks of the same size respectively.

From the above statement we can conclude that the volume of K1 is greater than K2.

u_{n} = \int \frac{x^{n}}{\sqrt{a x^{2} + 2 b x + c}} d x

a u_{n + 1} + 2 b u_{n} + c u_{n - 1} = \sqrt{a x^{2} + 2 b x + c} \frac{x^{n + k_{1}}}{n + k_{1}} - \frac{a u_{n + k_{3}}}{n + k_{2}} - \frac{b u_{n + k_{4}}}{n + k_{2}}

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