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1. Solve the following tasks:
1.26 is required to make public a cylindrical tank capacity V. Cost of 1 m2 of the material from which made the bottom of the tank is P1 p., And the cost of 1 m2 of material coming on the walls of the tank, - P2. In any respect to the radius of the bottom of the tank height the material cost will be minimal?
2. Carry out a full investigation of these functions and build their schedules.
2.26 y = (e2x + 1) / ex
3. Carry out a full investigation of these functions and build their schedules.
3.26 y = (2x2 + 4x +2) / (2 - x)
4. Find the minimum and maximum values of the function y = f (x) on the interval [a; b]
4.26 y = x5 - 5x4 + 5x3 + 1, [-1; 2]
1.26 is required to make public a cylindrical tank capacity V. Cost of 1 m2 of the material from which made the bottom of the tank is P1 p., And the cost of 1 m2 of material coming on the walls of the tank, - P2. In any respect to the radius of the bottom of the tank height the material cost will be minimal?
2. Carry out a full investigation of these functions and build their schedules.
2.26 y = (e2x + 1) / ex
3. Carry out a full investigation of these functions and build their schedules.
3.26 y = (2x2 + 4x +2) / (2 - x)
4. Find the minimum and maximum values of the function y = f (x) on the interval [a; b]
4.26 y = x5 - 5x4 + 5x3 + 1, [-1; 2]
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- Content type File
- Content description 229,5 kB
- Added to the site 12.08.2020
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Detailed solution. Decorated in Microsoft Word 2003. (Target decided to use formula editor)
For the convenience of viewing IDZ solutions on smartphones, an additional file in PDF format is sent
For the convenience of viewing IDZ solutions on smartphones, an additional file in PDF format is sent
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