find all parents of constructive 8 odd positive integer both of which are similar than 10 such that their sum is more than 11
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Answered by
2
(7,5) , (7,9) ,
explanation
Let the two consecutive odd positive integer be xx and x+2x+2.
Both number are smaller than 10 Therefore
x+2<10x+2<10
Adding −2−2 to both sides,
=>x<10−2=>x<10−2
=>x<8=>x<8
Also sum of the two integers is more than 11.
So, x+x+2>11x+x+2>11
=>2x+2>11=>2x+2>11
adding −2−2 to both sides,
=>2x>11−2=>2x>11−2
=>2x>9=>2x>9
Adding -2 to both sides,
=>2x>11−2=>2x>11−2
=>2x>9=>2x>9
Diving by 2 on both sides,
=>x>9/2=>x>9/2
=>x>4.5=>x>4.5
Step 2 :
Since x is an odd integer number greater than 4.54.5 and less than 8 (from 0) x can take values 5 and 7.
Thus the required pairs are (5,7)(5,7) and (7,9)(7,9)
explanation
Let the two consecutive odd positive integer be xx and x+2x+2.
Both number are smaller than 10 Therefore
x+2<10x+2<10
Adding −2−2 to both sides,
=>x<10−2=>x<10−2
=>x<8=>x<8
Also sum of the two integers is more than 11.
So, x+x+2>11x+x+2>11
=>2x+2>11=>2x+2>11
adding −2−2 to both sides,
=>2x>11−2=>2x>11−2
=>2x>9=>2x>9
Adding -2 to both sides,
=>2x>11−2=>2x>11−2
=>2x>9=>2x>9
Diving by 2 on both sides,
=>x>9/2=>x>9/2
=>x>4.5=>x>4.5
Step 2 :
Since x is an odd integer number greater than 4.54.5 and less than 8 (from 0) x can take values 5 and 7.
Thus the required pairs are (5,7)(5,7) and (7,9)(7,9)
kavita5790:
accha ji
Answered by
0
Answer:
Step-by-step explanation:
x+2<10
Adding −2 to both sides,
=>x<10−2
=>x<8
Also sum of the two integers is more than 11.
So, x+x+2>11
=>2x+2>11
adding −2 to both sides,
=>2x>11−2
=>2x>9
Adding -2 to both sides,
=>2x>11−2
=>2x>9
Diving by 2 on both sides,
=>x>9/2
=>x>4.5
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