Prove that for all real

  1. use the intermediate value theorem to prove that every real number has a cubic root. That is, prove that for any real number a
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    2. not so master asked by not so master
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  2. Let a be a real number and let m, n be natural numbers such that m < n. Prove that if 0 < a < 1 --> a^n < a^m < 1.So, what I
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    2. Mirie asked by Mirie
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  3. i noticed it doesn't have x in them. i don't know what to do.prove: let epsilon>0. let f(x) = pi + 3 for x∈ real number. Prove
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    2. Lucy asked by Lucy
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  4. Prove that the statement is false:"There exists a real number y such that for every real number x, y < x." I tried to prove this
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    2. David asked by David
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  5. if a, b,c are real numbers and not all equal, prove that the equation(c-a)x^2 -2(a-b)x + (b+c) = 0 has unequal real roots
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    2. Jayden Haddy asked by Jayden Haddy
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  6. Prove the following conjecture: Between any two unique Real Numbers, there exists another Real Number.
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    2. Heaven asked by Heaven
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  7. if a, b,c are real numbers and not all equal, prove that the equation(c-a)x^2 -2(a-b)x + (b+c) = 0 has unequal real roots
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    2. Jayden Haddy asked by Jayden Haddy
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  8. Prove the following conjecture: Between any two unique Real Numbers, there exists another Real Number.
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    2. Heaven asked by Heaven
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  9. How many real and non-real solutions does the graphed equation have?(1 point) Responses one real and one non-real one real and
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  10. How many real and non-real solutions does the graphed equation have? (1 point) Responses zero real and three non-real zero real
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