Find two consecutive integers such that two fifth of the smaller exceeds two-night of the greater by 4. The integers should be odd
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Answered by
140
Heya Mate !!!
Your Answer is ; 25 and 27.
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Step by Step Explanation ;-
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=> Let the two consecutive numbers be ;- x and x+2
According to the question ;
=> 2x/5 = 2/9( x+2) + 4
=> 2x/5 = 2x/9 + 4/9 + 4
=> 2x/5 - 2x/9 = 40/9
=> (18x - 10x)/45 = 40/9
=> 8x = 200
=> x = 200/8 = 25
Therefore the two consecutive positive odd no.s are 25 and 27.
Your Answer is ; 25 and 27.
≈≈≈≈≈≈≈≈≈≈≈≈≈≈≈≈≈≈≈≈≈≈≈
Step by Step Explanation ;-
≈≈≈≈≈≈≈≈≈≈≈≈≈≈≈≈≈≈≈≈≈≈≈
=> Let the two consecutive numbers be ;- x and x+2
According to the question ;
=> 2x/5 = 2/9( x+2) + 4
=> 2x/5 = 2x/9 + 4/9 + 4
=> 2x/5 - 2x/9 = 40/9
=> (18x - 10x)/45 = 40/9
=> 8x = 200
=> x = 200/8 = 25
Therefore the two consecutive positive odd no.s are 25 and 27.
Vanshita611:
Badhia chote ^_^✌️
Answered by
76
Solutions :-
Let the two consecutive integers be x and x + 2 respectively.
According to the question :-
=> 2/5 of x = 2/9 of (x + 2) + 4
=> 2x/5 = (2x + 4)/9 + 4
=> 2x/5 = (2x + 4 + 36)/9
=> 2x/5 = (2x + 40)/9
=> 2x × 9 = 5(2x + 40)
=> 18x = 10x + 200
=> 18x - 10x = 200
=> 8x = 200
=> x = 200/8 = 25
Hence,
First consecutive integers = x = 25
Second consecutive integers = x + 2 = 25 + 2 = 27
_______________________
✯ @shivamsinghamrajput ✯
Let the two consecutive integers be x and x + 2 respectively.
According to the question :-
=> 2/5 of x = 2/9 of (x + 2) + 4
=> 2x/5 = (2x + 4)/9 + 4
=> 2x/5 = (2x + 4 + 36)/9
=> 2x/5 = (2x + 40)/9
=> 2x × 9 = 5(2x + 40)
=> 18x = 10x + 200
=> 18x - 10x = 200
=> 8x = 200
=> x = 200/8 = 25
Hence,
First consecutive integers = x = 25
Second consecutive integers = x + 2 = 25 + 2 = 27
_______________________
✯ @shivamsinghamrajput ✯
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