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Show that |2πœ‹-2πœ‹x2sin8 (𝑒 π‘₯ ) 𝑑π‘₯| ≀ 16πœ‹ 3/ 3 .

discuss the continuity/uniform continuity/Lipchitz continuity and differentiability of the functions 3√π‘₯ on [βˆ’1,1].


discuss the continuity/uniform continuity/Lipchitz continuity and differentiability of the functions |x| on [βˆ’1,1].


Discuss the continuity/uniform continuity/Lipchitz continuity and differentiability of the functions |π‘₯|, |π‘₯| 3 , √π‘₯ 3 on [βˆ’1,1].


Discuss the continuity/uniform continuity/Lipchitz continuity and differentiability of the functions |π‘₯|, |π‘₯| 3 , √π‘₯ 3 on [βˆ’1,1]


Discuss the continuity/uniform continuity/Lipchitz continuity and differentiability of the functions |π‘₯|, |π‘₯| 3 ,3 √π‘₯ on [βˆ’1,1].


Discuss the continuity/uniform continuity/Lipchitz continuity and differentiability of the functions |π‘₯|, |π‘₯| 3 , √π‘₯ 3 on [βˆ’1,1].


Show that the function defined as 𝑓(π‘₯) = { π‘₯, π‘₯ ∈ β„š

π‘₯Β 2Β , π‘₯ ∈ ℝ βˆ’ β„š

is continuous at 1 and discontinuous at 2.


State, prove and give an example of one-sided versions of the Sandwich theorem corresponds to 𝑓(π‘₯) β†’ ∞ and 𝑓(π‘₯) β†’ βˆ’βˆž.


Show that the function defined as 𝑓(π‘₯) = { π‘₯, π‘₯ ∈ β„š

π‘₯ 2 , π‘₯ ∈ ℝ βˆ’ β„š is continuous at 1 and discontinuous at 2.


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