Option 12 DHS 5.2
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EDS - 5.2
№1.12. Prove that the functions f (x) = x2 / (5 + x); φ (x) = 4x2 / (x– 1) as x → 0 are infinitely small of one order of smallness.
№2.12 Find the limits.
№3.12 Investigate these functions for continuity and build their graphs.
№4.12 Investigate these functions for continuity at the specified points. f (x) = (x + 5) / (x – 2); x1 = 3; x2 = 2.
№1.12. Prove that the functions f (x) = x2 / (5 + x); φ (x) = 4x2 / (x– 1) as x → 0 are infinitely small of one order of smallness.
№2.12 Find the limits.
№3.12 Investigate these functions for continuity and build their graphs.
№4.12 Investigate these functions for continuity at the specified points. f (x) = (x + 5) / (x – 2); x1 = 3; x2 = 2.
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- Added to the site 09.10.2023
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Option 12 DHS 5.2
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Chelovek10000
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Chelovek10000
0.05
Cumulative discount
| 20 $ | the discount is 10% |
| 10 $ | the discount is 5% |
| 5 $ | the discount is 3% |
Check your discount
Amount of purchases from the seller: $
Your discount: %