Recall that lim⟶()=
means:
For all >0 there is a >0 such that for all satisfying 0<|−|< we have that |()−|<.
What if the limit does not equal ? Think about what the means in , language.
Consider the following phrases:
1. >0
2. >0
3. 0<|−|<
4. |()−|>
5. but
6. such that for all
7. there is some
8. there is some such that

Order these statements so that they form a rigorous assertion that
lim⟶()≠
and enter their reference numbers in the appropriate sequence in these boxes:

Aquadratic equation in standard from is written ax^2= bx+c, where a,b and c are real numbers and a is not zero?

Apply distributive property to write equivalent equation 105×35m

Which option identifies how kevin should proceed in the following scenario? four years ago kevin designed an mp3 player for young children. now that technology has changed, he would like to update his design to ensure that it encompasses cutting-edge techniques. by creating a third-angle projection of his ideas by designing an isometric projection of his new ideas by referring to past designs and illustrations of his original model by conferring with engineers who have improved upon similar devices