The sum of three consecutivemultiples of 9 is 999 find these multiples
Answers
Answered by
1
Answer:
324, 333, 342
Step-by-step explanation:
Let the nos be 9x, 9(x+1), and 9(x+2)
we know that the sum is 999. So,
9x + 9(x+1) + 9(x+2) = 999
9(x+x+1+x+2) = 999
3x+3 = 111
3(x+1) = 111
x+1 =`37
x = 36.
SO, nos are-
9x= 9*36= 324
9(x+1)= 9*37=333
9(x+2)= 9*38= 342
Answered by
2
Answer:let a-9,a,a+9
Sum of a-9+a+a+9=3a =999
Therefore, a=333
Hence 324,333,342 are three required multiples
Step-by-step explanation:
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