The sum of three consecutive natural numbers divisible by 3 is 45. The smallest number is:
Let the three consecutive natural numbers divisible by 3 be $$(3x-3),(3x),(3x+3)$$
Sum = $$(3x-3)+(3x)+(3x+3)=45$$
=> $$9x=45$$
=> $$x=\frac{45}{9}=5$$
$$\therefore$$ Smallest number = $$3(5)-3=12$$
=> Ans - (C)
Average of the numbers = $$\frac{45}{3}=15$$
Thus, middle number is 15, hence the three numbers must be = 12, 15, 18
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