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nd the sum of the $4$ $110M4144$ $\dfrac {13} {25}+\dfrac {1y} {25}+\dfrac {4} {25}$ $\left(4y\right)$ $\dfrac {7} {12}+\dfrac {11} {16}$ $\dfrac {9} {24}$ $3\dfrac {4} {5}+2\dfrac {3} {10}+1\dfrac {1} {15}$ $\left(1y\right)$ $1\dfrac {3} {5}+2\dfrac {7} {16}+3$ d the difference of the following 1

By ashat skoeld numbershould3\ $\left(\dfrac {3} {5}\right)b$ divided bo $9^{0t}\left(\dfrac {5} {3}\right)^{2}$ $-$ $n|m$

$4$ $Q3$ Prove that the product of three consecutive positive integer is div $0$ $40$ For any positive integer $n,$ prove that $n^{3}-n$ divisible by $6.$ $2$ $5$ Prove that if a positive integer is of the form $6q+5,$ then it is of the

$25200\div |4$

$=2520$ $\dfrac {P} {2a}11$

$2520$ $\dfrac {p} {xa}11$