Question

The of three consecutive multiples of 6 are 666. Find the multiples.​

Answer 1

Answer:

2,3,6,11,1,666

Step-by-step explanation:

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Answer 2

Given,

The sum of three consecutive multiples of $6$ is $666$

Let the three consecutive multiples of $6$ are

$6x,6x+6,6x+12$

Sum of these three numbers is $666$

$6x+6x+6+6x+12=666$

$18x+18=666$

$18x=666-18$

$18x= 648$

$x= \frac{648}{18}$

$x=36$

Now, substitute $x=36$ in $6x,6x+6,6+12$, we get

$6x=6\times36$

$=216$

$6x+6=6\times36+6$

$=222$

$6x+12= 6\times36+12$

$= 228$

Therefore, the three multiples are $216,222$ and $228$.