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Inequalities of Integrals

If p and q ar...

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If p and q are positive integers such that 1/p + 1/q = 5 , then total number of pairs of (p,q) are ? (1)3 (2)2 (3)1 (4)0

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Similar questions

p

q

are positive integers such that L.C.M of p & q is

360

and the total possible number of ordered pairs

(p, q)

is N, then the remainder when

N

6

Q. The number of pairs of positive integers

(p, q)

G C D (p, q) = 1

\frac{p}{q} + \frac{14 q}{9 p}

is an integer are
(correct answer + 2, wrong answer - 0.50)

r, s

t

are prime numbers and

p, q

are positive integers such that the LCM of

p, q

r^{2} t^{4} s^{2}

then the number of ordered pair

(p, q)

r, s, t

are prime numbers and

p, q

are the positive integers such that the LCM of

p, q

r^{2} t^{4} s^{2}

, then the number of ordered pair

(p, q)

Q. The number of pairs of positive integers

(p, q)

G C D (p, q) = 1

\frac{p}{q} + \frac{14 q}{9 p}

is an integer are
(correct answer + 2, wrong answer - 0.50)

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