The sum of two consecutive odd numbers is 60. Find the smaller number.
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Answered by
13
- The smaller number is 29
Given:
The sum of two odd consecutive number is 60
To find:
The smaller odd number
Let the two consecutive odd number be x and (x+2)
Odd number = The number which is not divisible by 2.
Consecutive number = The numbers next to it before.
Now,
According to the question, the equation formed is
⇒ x + (x+2) = 60
⇒ 2x + 2 = 60
⇒ 2x = 60 - 2
[By transporting 2 to RHS]
⇒ 2x = 58
⇒ x = 58 ÷ 2
[By transporting 2 to RHS]
⇒ x = 29
So,
The two consecutive numbers are,
- x = 29
- x+2 = 29 + 2 = 31
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Verification:
The sum of two consecutive numbers equal to 60 or not.
So,
29 + 31 = 60
Verified
Answered by
167
SOLUTION:-
➢ 29 and 31
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➢ Let the numbers be considered as x and
- ➢ (x+2). From the data, we can writ
- ➢ x+ (x+2) = 60
- ➢ x+x+2=60
- ➢ 2x +2 60
- ➢ Subtract 2 from each side.
- ➢ 2x = 58
- ➢ Divide both sides by 2.
- ➢ X = 29
- ➢ *(x * 2) = 29 +2 =31
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