Extremum, Increase and Decrease Sections – Proof of inequality – Exercise 2222 Post category:Extremum, Increase and Decrease Sections Post comments:0 Comments Exercise Given x≥−1x\geq -1x≥−1 Prove the following 1+x≤1+x2\sqrt{1+x}\leq 1+\frac{x}{2}1+x≤1+2x Proof Coming soon… Share with Friends Read more articles Previous PostExtremum, Increase and Decrease Sections – Calculate global Extremum Points – Exercise 2225 Next PostExtremum, Increase and Decrease Sections – Proof of inequality – Exercise 2208 You Might Also Like Extremum, Increase and Decrease sections – Extremum to a polynomial function in a closed interval – Exercise 6872 July 28, 2019 Extremum, Increase and Decrease Sections – x multiplied by an exponential function – Exercise 6831 July 25, 2019 Extremum, Increase and Decrease sections – Min/Max problems (maximal slope) – Exercise 6893 July 29, 2019 Extremum, Increase and Decrease sections – Extremum to a polynomial function inside a square root in a closed interval – Exercise 6916 July 30, 2019 Extremum, Increase and Decrease sections – Min/Max problems (minimal surface area) – Exercise 6889 July 29, 2019 Extremum, Increase and Decrease sections – Extremum to an exponential function in a closed interval – Exercise 6911 July 29, 2019 Leave a Reply Cancel replyCommentEnter your name or username to comment Enter your email address to comment Enter your website URL (optional) Δ
Extremum, Increase and Decrease sections – Extremum to a polynomial function in a closed interval – Exercise 6872 July 28, 2019
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