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If p and q are positive real numbers such that p^2+""q^2=""1 , then the maximum value of (p""+""q) is (1) 2 (2) 1/2 (3) 1/(sqrt(2)) (4) sqrt(2)
If p and q are positive real numbers such that p^2+q^2=1 , then the maximum value of p+q is
If p and q are positive integers, and p < q, then which of : Problem Solving (PS)
If p = a^2 b^3 and q = a^3 b; a, b are prime numbers, then verify: LCM
If p/q < 1, and p and q are positive integers, which of the : Problem Solving (PS)
If p/q <1 and p and q are positive integers, which of the following must be greater than 1 ?
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If $p>0$ and$ q>0$, And $p^2-q^2$ is a prime number, then $p-q$ is...? Please help - Mathematics Stack Exchange
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If r, s and t are prime numbers and p, q are positive integers such that the LCM of p,q is r^2t^4s^2 then the number of ordered pair (p, q) is
If p and q are primes such that p = q + 2, prove that p^p + q^q is a multiple of p+q.
If P and Q are positive integers, and if P > 1, does P = Q? : Data Sufficiency (DS)
If p and q are positive numbers other than 1, then the least value of |log(q )p+log(p)q| is .
If r, s,t are prime numbers and p, q are the positive integers such that LCM of p, q is r^2s^4t^2, - Sarthaks eConnect | Largest Online Education Community
If p/q < 1, and p and q are positive integers, which of the...
If p and q are positive real numbers such that p2 + q2 = 1, then the maximum value of (p + q) is - Zigya
THE HEAT EQUATION AND THE SHRINKING 1. Introduction The effect of shrinkings placed on the independent variables has been invest
If a≠ p,b≠ q, c≠ r and p b c| a q c | a b r = 0 then the value of p/p - a + q/q - b + r/r - c is equal to
If p and q are positive numbers other than 1, then the least value of |log(q )p+log(p)q| is .
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Solved . CC.1: I can rewrite statements in the form IF-THEN. | Chegg.com
If p and q are positive integers, then which one of the following equations has p-sqrt(q) as one of its roots ?
If p and q are positive real numbers such that p^2 + q^2 = 1, then the maximum value of (p + q) is - Sarthaks eConnect | Largest Online Education Community