Some sufficient conditions of a given series with rational terms
... bn bn = 2+ǫ = 1+ǫ → 0(n → ∞) f (bn ) bn bn , then we finish checking all conditions of theorem 6 get satisfied. By theorem 6, θ is an irrational number, or equivalently, it’s not a first order algebraic number,by the conclusion 2, when n is big enough, there exists infinite fractions ...
... bn bn = 2+ǫ = 1+ǫ → 0(n → ∞) f (bn ) bn bn , then we finish checking all conditions of theorem 6 get satisfied. By theorem 6, θ is an irrational number, or equivalently, it’s not a first order algebraic number,by the conclusion 2, when n is big enough, there exists infinite fractions ...
Side - holmanmathclass
... 4.0 Students prove basic theorems involving congruence and similarity. 5.0 Students prove that triangles are congruent or similar, and they are able to use the concept of corresponding parts of congruent triangles. ...
... 4.0 Students prove basic theorems involving congruence and similarity. 5.0 Students prove that triangles are congruent or similar, and they are able to use the concept of corresponding parts of congruent triangles. ...
