Insert p A.M's between 1 and p2.
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Answer:
(p+2)/(p+1) , (p+3)/(p+1) , ...................................................(2p + 1)/(p+1)
Step-by-step explanation:
insert p AM between 1 & 2
So total number will be p + 2
First number = 1
Last number = 2
2 = 1 + (p+2 - 1)d
=> d = 1/(p + 1)
1 , 1 + 1/(p + 1) , 1 + 2/(p + 1) ,..................................................1 + p/(p+1) , 2
1 , (p+2)/(p+1) , (p+3)/(p+1) , ...................................................(2p + 1)/(p+1) , 2
Inserted Mean
= (p+2)/(p+1) , (p+3)/(p+1) , ...................................................(2p + 1)/(p+1)
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