if the number X + 3, 2 X + 1, x-7 are in AP. find the value of x
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Answered by
1
Answer:
Therefore, we have
2x+1-(x+3)=x-7-(2x+1)2x+1−(x+3)=x−7−(2x+1)
Distributing the negative over the parenthesis, we get
2x+1-x-3=x-7-2x-12x+1−x−3=x−7−2x−1
Combine like terms on both sides
x-2=-x-8x−2=−x−8
Add x to both sides
2x-2=-82x−2=−8
Add 2 to both sides
2x=-62x=−6
Divide both sides by 2
x=-3x=−3
Thus, the value of x is -3.
Answered by
3
Answer:
Given,
x + 3, 2x + 1, x - 7 are in AP
As per question,
(2x+1) - (x+3) = (x-7) - (2x+1)
2(2x+1) = (x-7) + (x+3)
4x+2 = x-7+x+3
4x+2 = 2x-4
2x = -6
x = -3
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