With
defined by

in order for it to be continuous at
, we require

(i) If
and
, then
and


The limits don't match, so
is not continuous at
under these conditions.
(ii) To establish continuity at
, we'd need the limit as
from the right to be equal to the limit from the left, or

(iii) We have
and


For
to be continuous at
, then, we'd need to have

(iv) Taking both requirements from parts (ii) and (iii), we solve for
:

I've attached a plot that confirms this is correct.
Answer:
see below
Step-by-step explanation:
Popcorn is preferred by about 1/2 of the folks, so 3 of the 6 outcomes from a die roll will model this well. Only the 1st and 3rd choices show 3 outcomes representing Popcorn.
Hotdogs are preferred by about 1/6 of the folks, so 1 of the 6 outcomes from a die roll will model this well. Only the 1st and 2nd choices show 1 outcome representing Hotdogs.
Only the 1st choice models the preferences appropriately.
Answer:
are u ok tho
Step-by-step explanation:
Answer: Picture is blury for me I can not see it well enough
Step-by-step explanation:
All i see is the 8 ft and 17ft cant see any of the other numbers