. Let ƒ € C[0, 1] and f(0) = f(1). Prove: 3x0 = [0, 1], such that ƒ (xo) = ƒ (xo + ½}).
. Let ƒ € C[0, 1] and f(0) = f(1). Prove: 3x0 = [0, 1], such that ƒ (xo) = ƒ (xo + ½}).
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![. Let ƒ € C[0, 1] and f(0) = f(1). Prove: 3x0 = [0, 1], such that
ƒ (xo) = ƒ (xo + ½}).](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fbe7e575d-dfd7-411c-ad5f-62e2be64ba9f%2F9cb05bd9-3555-452c-93ac-ee0f9b3548c6%2Fj3ee9rj_processed.png&w=3840&q=75)
Transcribed Image Text:. Let ƒ € C[0, 1] and f(0) = f(1). Prove: 3x0 = [0, 1], such that
ƒ (xo) = ƒ (xo + ½}).
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