5. Prove the inequalities 1 0 log (1+r) 1 <1, hbox for x > 0. 2 6. Is Rolle’s theorem applicable to f(x) = |2| over [-1,
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5. Prove the inequalities 1 0 log (1+r) 1 <1, hbox for x > 0. 2 6. Is Rolle’s theorem applicable to f(x) = |2| over [-1,
5. Prove the inequalities 1 0 log (1+r) 1 <1, hbox for x > 0. 2 6. Is Rolle’s theorem applicable to f(x) = |2| over [-1, 1). 7. Let f:R + R be additive, f (x + y) = f(0) + f(y). Then prove that if f is continuous at one point, it is continuous at every point.
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