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Given that are in H.P.
It is clearly seen that are in A.P.
It is given that , are in H.P.
We know that reciprocal of H.P. is A.P. then,
⇒ are in A.P.
If each term is multiplied by non zero constant or if a constant is added to or subtracted from each term of an A.P. then resulting sequence is also in A.P.
⇒ are in H.P. [ Reciprocal of H.P. is A.P.]
It is given that
are in H.P.
are in A.P.
and are in G.P.
If x ,y and z are in HP
⇒ are in AP
Multiply by (x+y+z)
Subtract 1 both side
⇒ are in HP
Given that, are in A.P. and are in G.P.
Then,
And
Divide (2) by (1), we get
Hence,
will be in H.P.
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