The sum of the three consecutive odd numbers is 63 . find them
Answers
Answered by
4
Let the consecutive odd numbers be
and
if we add them, we get,
Given that,
So,
Therefore,
So we get the number as x=19, x+2 = 21 and x+4 = 23
and
if we add them, we get,
Given that,
So,
Therefore,
So we get the number as x=19, x+2 = 21 and x+4 = 23
Dikshabhatt:
thanks
Answered by
32
Here is your solution
Let,
The first odd integer be:x
Then the second odd integer is:-
x+2
Then the third odd integer is:-
x+2+2=x+4
Sum of three consecutive odd numbers =63
A/q
(x)+(x+2)+(x+4)=63
3x+6=63
3x=63-6
3x=57
x=19
now
The first integer is: x=19
the second integer is: x+2=19+2 = 21
the third integer is: x+4=19+4=23
Hope it helps you
Let,
The first odd integer be:x
Then the second odd integer is:-
x+2
Then the third odd integer is:-
x+2+2=x+4
Sum of three consecutive odd numbers =63
A/q
(x)+(x+2)+(x+4)=63
3x+6=63
3x=63-6
3x=57
x=19
now
The first integer is: x=19
the second integer is: x+2=19+2 = 21
the third integer is: x+4=19+4=23
Hope it helps you
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