Suppose a and b are positive integers satisfying 1≤a≤31, 1≤b≤31

Suppose that x and y are positive real numbers satisfying x^2 +y^2 =4xy . Then x−y/x+y can be written as �ãa/b, where a and
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Suppose a and b are positive integers satisfying 1≤a≤31, 1≤b≤31 such that the polynomial P(x)=x^3−ax^2+a^2b^3x+9a^2b^2
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Suppose a and b are positive integers satisfying 1≤a≤31, 1≤b≤31 such that the polynomial P(x)=x3−ax2+a2b3x+9a2b2 has
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Given integers R,M with M≠0, let S(R,M) denote the smallest positive integer x satisfying the congruenceRx≡1(mod M) if such
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Let x,y be complex numbers satisfyingx+y=a xy=b, where a and b are positive integers from 1 to 100 inclusive. What is the sum of
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(x+y)(x+z)(y+z)=2017^nWhat is the minimum value n of such that there exist positive integers x,y and z satisfying the equation
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Let P be the smallest prime such that there exist positive integers A and B satisfying A^2 + P^3 = B^4.Find all possible
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Suppose a and b are positive integers.A) Verify that if a = 18 and b = 10, then √a * √b = 6√5. B) Find two other pairs of
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Let a,b,c be complex numbers satisfyinga+b+c=abc=1 and (ab+bc+ac)/3=(1/a^2)+(1/b^2)+(1c^2) The sum of absolute values of all
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If P(e)gives the profit from selling e number of eggs, which of the following is the most appropriate domain for the function?
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