let the three no. are in AP (x-1),(x+2),(x-7) find the value of x
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Three numbers (x-1), (x+2) and (x-7) are in A.P
So, now because each of these consecutive terms when subtracted from each other would give us a common difference, thus we can write
(x-7) - (x+2) = (x+2)-(x-1)
2(x+2)= (x-1)+(x-7)
2x + 4 = 2x - 8
We can clearly see here, that this equation does not hold true for any possible real value of x
Therefore , there will be no value of x satisfying the given condition.
Hope this helps you !
So, now because each of these consecutive terms when subtracted from each other would give us a common difference, thus we can write
(x-7) - (x+2) = (x+2)-(x-1)
2(x+2)= (x-1)+(x-7)
2x + 4 = 2x - 8
We can clearly see here, that this equation does not hold true for any possible real value of x
Therefore , there will be no value of x satisfying the given condition.
Hope this helps you !
Answered by
1
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