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Find the largest possible number of distinct integer values {x_1,x_2,…,x_n}, such that for a fixed reducible degree 4 polynomial with integer coefficients, f(x_i) is prime for all i?
asked by lin on June 23, 2013 
heeeeeeeeelp math
Find the largest possible number of distinct integer values {x_1,x_2,…,x_n}, such that for a fixed reducible degree 4 polynomial with integer coefficients, f(x_i) is prime for all i?
asked by mathslover on June 20, 2013 
heeeelp math
Find the largest possible number of distinct integer values {x_1,x_2,…,x_n}, such that for a fixed reducible degree 4 polynomial with integer coefficients, f(x_i) is prime for all i?
asked by mathslover on June 23, 2013 
Calculus
Find the partial derivative y with respect to s for the following function: y=[((x_1)^2)+(x_1)(x_2)+((x_2)^2)]/((x_1)+(x_2)) where x_1=s+2 and x_2=s^2+t^2+t . The underscore (_) stands for subscript
asked by Salman on February 27, 2010 
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Find the partial derivative y with respect to s for the following function: y=[((x_1)^2)+(x_1)(x_2)+((x_2)^2)]/((x_1)+(x_2)) where x_1=s+2 and x_2=s^2+t^2+t . The underscore (_) stands for subscript
asked by Salman on February 26, 2010 
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The sequence x_1, x_2, x_3, . . ., has the property that x_n = x_{n  1} + x_{n  2} for all n>=3. If x_{11}  x_1 = 99, then determine x_6.
asked by Speedo on September 19, 2013 
math  repost
The sequence x_1, x_2, x_3, . . ., has the property that x_n = x_{n  1} + x_{n  2} for all n \ge 3. If x_{11}  x_1 = 99, then determine x_6. Steve, you made a mistake for x_4.
asked by Speedo on September 20, 2013 
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Determine which of the following mappings are linear mappings. A. The mapping L defined by L(x_1, x_2 ) = (4x_1 2x_2, 3 x_2). B. The mapping L defined by L(x_1, x_2 ) = (2x_13x_2, x_1+4, 5x_2). C. The mapping L defined by
asked by John on November 11, 2015 
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Maximize the following objective function using simplex method: Z=10 X_(1 )+8 X_2 Subject To: 3 X_1+1X_2 ≤4500 2 X_1+2X_2 ≤4000 X_1+3X_2 ≤4500 With X_1 ≥0 X_2 ≥0
asked by Adil on May 1, 2016 
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Consider all quadruples of real numbers (x_1,x_2,x_3,x_4), such that x_1\leq x_2 \leq x_3 \leq x_4 and each of the four numbers plus the product of the other three equals 130. If S is the sum of all possible values of x_4, what is
asked by John on March 18, 2013