if the product of 4 consecutive integer is equal to one of them, what is the largest possible value of one of the integers?
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If the product of 4 consecutive integers is equal to one of them, what is the largest possible value of one of the integer?
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Let the numbers be 4x, 4(x+1). As their product is equal to one of them so there will be 2 case
(4x) *(4(x+1)) = 4x
=> 4x=0 or 4(x+1)=1
=> x=0 or x=-3/4
So numbers are 0,4 or -3,1 but -3,1 is not multiple of 4 so ans is 0,4
2. (4x) *(4(x+1)) = 4(x+1)
=> 4x=1 or 4(x+1)=0
=>x=1/4 or x= -1
So numbers are 1,5 or -4,0 but 1,5 is not multiple of 4 so ans is -4,0.
So greatest integer satisfying above statements is 4.
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