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If p is the product of the reciprocals of integers from 150 to 250, inclusive, and q is the product of the reciprocals of integers from 150 to 251, inclusive, what is the value of \((p^{−1} + q^{−1})\) in terms of p?
(A) p/(251)^2
(B) 251*252*p
(C) 252p
(D) 252/p
(E) 251*252*p^2
Are You Up For the Challenge: 700 Level Questions: 700 Level Questions
(A) p/(251)^2
(B) 251*252*p
(C) 252p
(D) 252/p
(E) 251*252*p^2
Are You Up For the Challenge: 700 Level Questions: 700 Level Questions
21 Apr 2022, 08:36
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we can write q = p*(1/251)
1/p+1/q ; 1/p + 251/p
252/p
option D
1/p+1/q ; 1/p + 251/p
252/p
option D
Bunuel
If p is the product of the reciprocals of integers from 150 to 250, inclusive, and q is the product of the reciprocals of integers from 150 to 251, inclusive, what is the value of \((p^{−1} + q^{−1})\) in terms of p?
(A) p/(251)^2
(B) 251*252*p
(C) 252p
(D) 252/p
(E) 251*252*p^2
Are You Up For the Challenge: 700 Level Questions: 700 Level Questions
(A) p/(251)^2
(B) 251*252*p
(C) 252p
(D) 252/p
(E) 251*252*p^2
Are You Up For the Challenge: 700 Level Questions: 700 Level Questions
09 May 2022, 20:42
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[quote="Archit3110"]we can write q = p*(1/251)
1/p+1/q ; 1/p + 251/p
252/p
option D
[quote="Bunuel"]If p is the product of the reciprocals of integers from 150 to 250, inclusive, and q is the product of the reciprocals of integers from 150 to 251, inclusive, what is the value of \((p^{−1} + q^{−1})\) in terms of p?
(A) p/(251)^2
(B) 251*252*p
(C) 252p
(D) 252/p
(E) 251*252*p^2
Hi Archit3110
Can you please explain your answer. How did you get the q = p*(1/251). I think I did not get the question quite well.
1/p+1/q ; 1/p + 251/p
252/p
option D
[quote="Bunuel"]If p is the product of the reciprocals of integers from 150 to 250, inclusive, and q is the product of the reciprocals of integers from 150 to 251, inclusive, what is the value of \((p^{−1} + q^{−1})\) in terms of p?
(A) p/(251)^2
(B) 251*252*p
(C) 252p
(D) 252/p
(E) 251*252*p^2
Hi Archit3110
Can you please explain your answer. How did you get the q = p*(1/251). I think I did not get the question quite well.
