If a, b and c are real numbers and a greater than b and b greater than c then a greater than c

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If` a, b` and `c` are positive real numbers then ` a/b+b/c+c/a `is greater than or equal to

If a ﹥ b then a + c ﹥ b + c (Proof) [ILIEKMATHPHYSICS]

Prove that if 𝒂 is greater than 𝒃 and 𝒃 is greater than 𝒄, then 𝒂 is greater than 𝒄 ∀ 𝒂, 𝒃, 𝒄 ∈ ℝ

Prove that if 𝒂 is greater than 𝒃, then (𝒂 + 𝒄) is greater than (𝒃 + 𝒄) ∀ 𝒂, 𝒃, 𝒄 ∈ ℝ

If a,b,c are positive numbers, prove that ab/c+bc/a+ca/b greater than a+b+c

Prove if a ﹥ b and c ﹤ 0, then ca ﹤ cb (ILIEKMATHPHYSICS)

For 0 less than c less than b less than a, if (a + b − 2c)x² + (b + c − 2a)x + (c + a − 2b) = 0 has

Prove that (a + b + c)(1/a + 1/b + 1/c) is greater than equal to 9 if a,b,c are all greater than 0.