If the product if two consecutive positive integers is 24 find the number
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Let the number be x
other number be x+1
according to question, x(x+1)=24
=x^2+x=24
or, x^2+x-24=0
other number be x+1
according to question, x(x+1)=24
=x^2+x=24
or, x^2+x-24=0
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HEY Buddy......!! here is ur answer
Given that : The product of two consecutive positive integers is 24
Let, the two consecutive positive integers = x and x+2
Then, according to the question :
x(x+2) = 24
=> x²+2x–24 = 0
=> x²+6x–4x–24 = 0
=> x(x+6)–4(x+6) = 0
=> (x+6)(x–4) = 0
Required value of x = –6 and 4
–6 doesn't exist as the value of x, So the value of x will be 4
Then two consecutive positive integers will be
x = 4 and
x+2 = 4+2 = 6
I hope it will be helpful for you....!!
THANK YOU ✌️✌️
MARK IT AS BRAINLIEST
Given that : The product of two consecutive positive integers is 24
Let, the two consecutive positive integers = x and x+2
Then, according to the question :
x(x+2) = 24
=> x²+2x–24 = 0
=> x²+6x–4x–24 = 0
=> x(x+6)–4(x+6) = 0
=> (x+6)(x–4) = 0
Required value of x = –6 and 4
–6 doesn't exist as the value of x, So the value of x will be 4
Then two consecutive positive integers will be
x = 4 and
x+2 = 4+2 = 6
I hope it will be helpful for you....!!
THANK YOU ✌️✌️
MARK IT AS BRAINLIEST
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