Na D a Siven the following probability table for grades on the Trigonometry test. Scores # of Students Probability < 50% 8 Side 1 2 0.064 3 51-60% 4 11 Find the probability that students received 61 - 70%. 5 0.088 Find the probability that students received 71-90%.. Find the probability that students received 60% or less. 61-70% 22 Find the probability that students received a score other than 91 - 100%. 3. Given the following probability for sides of a fair die rolled 50 times: # of rolls 13 11 8 6 5 71-80% 37 0.296 81-90% 91-100% 35 0.280 Probability 0.26 0.22 0.16 0.12 12 0.096

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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Na
Di
al
Given the following probability table for grades on the Trigonometry test.
Scores
# of Students
Probability
Side
1
< 50%
2
8
3
0.064
Find the probability that students received 61-70%.
4
51 - 60 %
Find the probability that students received 71-90%.
5
Find the probability that students received 60% or less.
6
11
0.088
Find the probability that students received a score other than 91 - 100%.
3. Given the following probability for sides of a fair die rolled 50 times:
Find the probability that 2 or 5 was rolled
Find the probability an odd number was rolled.
Find the probability that 4 or higher was rolled.
61-70%
# of rolls
13
11
22
8
6
5
7
71-80%
Find the probability something other than 1 or 3 was rolled.
37
to
0.296
81-90%
0.280
Probability
0.26
0.22
0.16
35
0.12
0.14
91-100%
12
0.096
Transcribed Image Text:Na Di al Given the following probability table for grades on the Trigonometry test. Scores # of Students Probability Side 1 < 50% 2 8 3 0.064 Find the probability that students received 61-70%. 4 51 - 60 % Find the probability that students received 71-90%. 5 Find the probability that students received 60% or less. 6 11 0.088 Find the probability that students received a score other than 91 - 100%. 3. Given the following probability for sides of a fair die rolled 50 times: Find the probability that 2 or 5 was rolled Find the probability an odd number was rolled. Find the probability that 4 or higher was rolled. 61-70% # of rolls 13 11 22 8 6 5 7 71-80% Find the probability something other than 1 or 3 was rolled. 37 to 0.296 81-90% 0.280 Probability 0.26 0.22 0.16 35 0.12 0.14 91-100% 12 0.096
1. The table below shows the amount of hours students watch tv during the school week.
Part 1) Use the table to label the axis for your histogram accordingly.
Part 2) Determine the probability the event would occur in the last column.
Hint: # of Students/ Total Students
Part 3) Create a histogram using the first TWO columns of the table.
Part 4) Answer the questions below related to probability of the given situation(s).
Hours of
TV
0-4
5-9
10-14
15-19
20-24
# of
Students
20
40
60
80
50
Probability
20/250
40/250
60/2.50
80/250
50/250
Frequency (Number of Students)
300
200
260
240
220
200
180
160
540
100
So
60
40
20
*Remember probability should add to 1*
What is the probability a student watches between 10-14 hours of tv? 0.24
Hours of Television Per Week
What is the probability a student watches between 5-9 or 20-24 hours of tv?
What is the probability a student watches 14 or less hours of tv?
What is the probability a student watches 5 or more hours of tv?
0.48
0.36
Transcribed Image Text:1. The table below shows the amount of hours students watch tv during the school week. Part 1) Use the table to label the axis for your histogram accordingly. Part 2) Determine the probability the event would occur in the last column. Hint: # of Students/ Total Students Part 3) Create a histogram using the first TWO columns of the table. Part 4) Answer the questions below related to probability of the given situation(s). Hours of TV 0-4 5-9 10-14 15-19 20-24 # of Students 20 40 60 80 50 Probability 20/250 40/250 60/2.50 80/250 50/250 Frequency (Number of Students) 300 200 260 240 220 200 180 160 540 100 So 60 40 20 *Remember probability should add to 1* What is the probability a student watches between 10-14 hours of tv? 0.24 Hours of Television Per Week What is the probability a student watches between 5-9 or 20-24 hours of tv? What is the probability a student watches 14 or less hours of tv? What is the probability a student watches 5 or more hours of tv? 0.48 0.36
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