the sum of two consecutive positive odd number is 144. find the number
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Answered by
32
Generally, Odd numbers are of the form 2n+1, and the difference between two consecutive odd integers is 2,
So, Let us assume, x is an Positive odd integer, Now,
Consecutive Positive odd integer for x is x+2,
Now, According to the Question,
Sum of those numbers is 144,
=> We can write that, x + (x+2) = 144,
=> 2x + 2 = 144, Subtract 2 on both sides,
=> 2x = 142 , Divide 2 on both sides,
=> x = 71,
Here, We got 1 of the Odd number, Now, It's consecutive Positive odd integer is 71 + 2 = 73,
Therefore the two Positive Odd integers, Whose sum is 144 is, 71 and 73,
Hope you understand, Have a Great Day !,
Thanking you, Bunti 360 !
So, Let us assume, x is an Positive odd integer, Now,
Consecutive Positive odd integer for x is x+2,
Now, According to the Question,
Sum of those numbers is 144,
=> We can write that, x + (x+2) = 144,
=> 2x + 2 = 144, Subtract 2 on both sides,
=> 2x = 142 , Divide 2 on both sides,
=> x = 71,
Here, We got 1 of the Odd number, Now, It's consecutive Positive odd integer is 71 + 2 = 73,
Therefore the two Positive Odd integers, Whose sum is 144 is, 71 and 73,
Hope you understand, Have a Great Day !,
Thanking you, Bunti 360 !
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17
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