If p+1, 3p and 3p+2 be any three consecutive terms of an AP, the value of P is
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Answer:
=2/3
Solution:
ATQ,
p+1, 3p and 3p+2 are three consecutive terms of AP.
So the common difference in these should be same let the common difference be n.
Now,
3p-(p+1)=n __________equation 1
And also
(3p+2)-3p=n ___________equation 2
By combining equations 1 and 2 we get..
=3p-(p+1)=(3p+2)-3p
=3p-p-1=3p+2-3p
=2p-1=2
=2p=2+1
=2p=3
=p=2/3
Hope this helps you
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