Question
In: Advanced Math
Show that if 100 people of different heights stand in a line, it is possible that...
Show that if 100 people of different heights stand in a line, it is possible that we find neither 11 people of increasing heights nor 11 people of decreasing heights (describe a counterexample) (Hint: Apply the Erdos-szekeres theorum)
Solutions
Colby Messinger answered 1 year agoRelated Solutions
Show that if there are 100 people of different heights standing in a line, then it...
Show that if there are 100 people of different heights standing
in a line, then it is possible to find at least 10 people in the
order they stand in the line with increasing heights, or at least
12 people with decreasing heights.
Show that if there are 100 people of different heights standing in a line, then it...
Show that if there are 100 people of different heights standing
in a line, then it is possible to find at least 10 people in the
order they stand in the line with increasing heights, or at least
12 people with decreasing heights.
Six people of different ages are getting in line to buy coffees. Compute the number of...
Six people of different ages are getting in line to buy coffees.
Compute the number of ways they can arrange themselves in line such
that no three consecutive people are in increasing order of age,
from front to back
Two people stand a distance L apart along an east
Two people stand a distance L apart along an east
6. Briefly describe how a specific phobia of heights is different from a fear of heights....
6. Briefly describe how a specific phobia of heights is
different from a fear of heights.
a. I am assuming that you have read
some of the criteria for a social phobia and agoraphobia. Imagine
you have two people, one diagnosed with social phobia and the other
diagnosed with agoraphobia. One of these people can be helped to
get out of the house if he/she is accompanied by a close friend who
is trusted. The other would only do worse...
Tony’s Hot Dog Stand 1. 1,600 people per day pass stand; 1 of 4 buy 2....
Tony’s Hot Dog Stand
1. 1,600 people per day pass stand; 1 of 4
buy
2. ¼ buy=conversion rate=25%
3. Cogs=$.25
4. Avg. customer buys 2 tube steaks @$1
each
5. Cost of tube steaks - $.25 each
6. Customer buys 1x/day
7. Fixed Costs - $36K Tony salary; $12K
depreciation ((he bought the stand for $60,000/5=12,000) So the
total fixed cost is $48,000)
8. Business Days – 250 per year
9. Sales (Revenue) is $200,000
10. Variable Cost is...
Moe, Larry, and Curly stand in a line with a spacing of d = 1.50 m...
Moe, Larry, and Curly stand in a line with a spacing of
d = 1.50 m . Larry is 3.00 m in front of a pair of stereo
speakers 0.800 m apart, as shown in the figure(Figure 1) . The
speakers produce a single-frequency tone, vibrating in phase with
each other.
What are the two lowest frequencies that allow Larry to hear a
loud tone while Moe and Curly hear very little?
Express your answers using two significant figures separated...
(ElGamal encryption): show how, given an encrypted message C1=E(m), it is possible to create a different...
(ElGamal encryption): show how, given an encrypted message
C1=E(m), it is possible to create a different encrypted copy that
will be decrypted to the same message without knowing the key that
was used for the encryption.
meaning, create C2 so that D(C2)=m
Three perfectly logical men are told to stand in a straight line, one in front of...
Three perfectly logical men are told to stand in a straight
line, one in front of the other. A hat is put on each of their
heads. Each of these hats was selected from a group of five hats:
two identical black hats and three identical white hats. None of
the men can see the hat on his own head, and they can only see the
person's hat in front of him. In how many distributions of the hats
can...
Part 1: Vertical jumps (7 pts) Have a subject stand as close as possible to the...
Part 1: Vertical jumps (7 pts)
Have a subject stand as close as possible to the wall with arms
extended as high as possible next to the tape measure attached to
the wall. Note the height the subject is able to reach while
standing. Have the subject perform a maximal vertical jump while
another team member records the time it takes for the subject to do
the entire vertical jump (from the moment he leaves the ground
until he touches...
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