This problem is about polynomials with coefficients in gf(q) for some prime q ∈ n. we say that two such polynomials f and g are equivalent if f(x) = g(x) for every x ∈ gf(q). cs 70, fall 2019, hw 5 1 (a) use fermat’s little theorem to find a polynomial equivalent to f(x) = x 5 over gf(5); then find one equivalent to g(x) = 1+3x 11 +7x 13 over gf(11).