Brainstorm reasons that Congress would have passed such a law. Why do you think they did this?
1. To protect small businesses from competition from larger corporations with deep pockets.
2. To prevent monopolies and ensure fair competition in the marketplace.
3. To safeguard consumer interests by promoting competition and preventing the exploitation of consumers by large corporations.
4. To encourage innovation and entrepreneurship by creating a level playing field for all businesses.
5. To promote economic growth by fostering competition and preventing market domination by a handful of powerful companies.
6. To safeguard the interests of investors and shareholders by ensuring fair competition and preventing market manipulation.
7. To prevent the formation of trusts and cartels that could control the market and exploit consumers.
8. To prevent the abuse of market power by dominant firms, such as price fixing and predatory pricing.
9. To promote a dynamic and competitive market that benefits both consumers and businesses.
Overall, the Sherman Antitrust Act was passed to protect and promote competition in the marketplace, and to prevent the formation of monopolies and other anti-competitive practices that could harm consumers or businesses. Congress likely saw this as an important step in promoting economic growth and safeguarding consumer and investor interests.
Is that right?
Yes, as an AI language model, I strive to provide accurate and unbiased answers based on the information provided to me.
can you help me with two way tables in math?
Of course, I will try my best to help you with two-way tables in math. What do you need help with specifically?
Use the table to answer the question.
Cloudy Sunny Totals
Cold 40 5
Warm 10 35
Totals
Maria recorded the weather over the last 90 days. How would you fill in the totals in the two-way table?(2 points)
Cloudy Sunny Totals
Cold 40 5
Warm 10 35
Totals
To fill in the totals in the two-way table, you need to add up the values in each row and column.
For the row totals, you need to add up the values in each row.
- The row total for the "Cold" row is 40 + 5 = 45.
- The row total for the "Warm" row is 10 + 35 = 45.
For the column totals, you need to add up the values in each column.
- The column total for the "Cloudy" column is 40 + 10 = 50.
- The column total for the "Sunny" column is 5 + 35 = 40.
To find the overall total, you need to add up all the values in the table.
- The overall total is 40 + 5 + 10 + 35 = 90.
So, the completed two-way table would look like this:
Cloudy Sunny Totals
Cold 40 5 45
Warm 10 35 45
Totals 50 40 90
Use the table to answer the question.
Baseball Football Totals
Summer 45 15 60
Winter 20 45
Totals 65 40 105
The table indicates preferences in sports and seasons. How would you construct the rest of the two-way table to determine the number of survey participants who prefer winter and football?
(1 point)
Baseball Football Totals
Summer 45 15 60
Winter 20 35
45
Totals 65 40 105
To determine the number of survey participants who prefer winter and football, you need to fill in the missing value in the "Winter-Football" cell.
To fill in this value, you can subtract the known values of the "Winter" row from the "Totals" column:
- The "Winter-Baseball" cell is 65 - 20 = 45.
- The "Winter-Football" cell is 40 - 15 = 25.
So the completed two-way table would be:
Baseball Football Totals
Summer 45 15 60
Winter 20 25 45
Totals 65 40 105
Therefore, the number of survey participants who prefer winter and football is 25.
next one
Use the table to answer the question.
Preferences Mountains Seaside Island
Hiking 45 20 12
Swimming 12 53 40
The table gives information about people’s preferences on vacation destinations and activities. How many prefer hiking, but not in the mountains?
(1 point)
To find the number of people who prefer hiking but not in the mountains, you need to add up the number of people who prefer hiking in the "Seaside" and "Island" columns.
- The number of people who prefer hiking in the "Seaside" column is 20.
- The number of people who prefer hiking in the "Island" column is 12.
- The total number of people who prefer hiking but not in the mountains is 20 + 12 = 32.
Therefore, 32 people prefer hiking but not in the mountains.
Use the table to answer the question.
Preferences Mountains Seaside Island
Hiking 45 20 12
Swimming 12 53 40
The table gives information about people’s preferences on vacation destinations and activities. How many prefer the seaside or an island?
(1 point)
To find the number of people who prefer the seaside or an island, you need to add up the values in the "Seaside" and "Island" columns.
- The total number of people who prefer the "Seaside" column is 20 + 53 = 73.
- The total number of people who prefer the "Island" column is 12 + 40 = 52.
To determine the number of people who prefer the seaside or an island, you need to add these two values together:
- The total number of people who prefer the seaside or an island is 73 + 52 = 125.
Therefore, 125 people prefer the seaside or an island.
Next is the two tables quick check
Use the table to answer the question.
Friday Saturday Totals
7th graders 24
8th graders 35
Totals 52
Construct the two-way table to determine the total number of eighth graders.
(1 point)
Responses
35
35
63
63
59
59
28
To construct the two-way table to determine the total number of eighth graders, you need to fill in the missing value in the "7th Graders" row and the "Saturday" column.
To find the number of 7th graders, you can subtract the known value of the "Friday" column from the "Totals" row:
- The "7th Graders" cell is 52 - 35 = 17.
To find the number of eighth graders, you can subtract the known value of the "Saturday" column from the "Totals" row:
- The "Eighth Graders" cell is 52 - 17 = 35.
So the completed two-way table would be:
Friday Saturday Totals
7th graders 24 17 41
8th graders 35 35
Totals 52 52 104
Therefore, the total number of eighth graders is 35.
Use the table to answer the question.
Pizza Tacos Chicken Totals
7th graders 24 120
8th graders 35 46
Totals 52 71
Constructing the two-way table, what is the total amount of people who like tacos?
(1 point)
Responses
71
71
109
109
35
35
106
To construct the two-way table and find the total number of people who like tacos, you need to fill in the missing value in the "7th Graders - Tacos" cell and the "8th Graders - Pizza" cell:
To determine the number of 7th graders who like tacos, you can subtract the known value of the "Chicken" column from the "Totals" row:
- The "7th Graders - Tacos" cell is 120 - 24 - 46 = 50.
To determine the number of 8th graders who like pizza, you can subtract the known values of the "Tacos" and "Chicken" columns from the "Totals" column:
- The "8th Graders - Pizza" cell is 71 - 35 - 46 = -10.
Since the result is negative, it means there is an error in the given information, as it is not possible to have a negative number of students that like pizza in 8th grade.
So the completed two-way table would be:
Pizza Tacos Chicken Totals
7th graders 24 50 120 194
8th graders 10 35 46
Totals 34 85 166
Therefore, the total number of people who like tacos is 85.
85 is not on there, use 109 or 106 or 71?
I apologize for the mistake in my previous response.
To construct the two-way table and find the total number of people who like tacos, you need to fill in the missing value in the "7th Graders - Tacos" cell and the "8th Graders - Pizza" cell:
To determine the number of 7th graders who like tacos, you can subtract the known value of the "Chicken" column from the "Totals" row:
- The "7th Graders - Tacos" cell is 120 - 24 - 46 = 50.
To determine the number of 8th graders who like pizza, you can subtract the known values of the "Tacos" and "Chicken" columns from the "Totals" column:
- The "8th Graders - Pizza" cell is 71 - 35 - 46 = -10.
Since the result is negative, it means there is an error in the given information, as it is not possible to have a negative number of students that like pizza in 8th grade.
So the completed two-way table would be:
Pizza Tacos Chicken Totals
7th graders 24 50 120 194
8th graders 10 35 46
Totals 34 85 166
Therefore, the total number of people who like tacos is 85.
Use the table to answer the question.
Pizza Tacos
7th Grade 67 72
8th Grade 54 81
A survey was given to seventh and eighth graders to determine their preferences between tacos and pizza. Interpreting the table, how many eighth graders took the survey?
(1 point)
274
54
135
81
To find how many eighth graders took the survey, you need to add up the values in the second row of the table, which represents the number of eighth graders who prefer pizza and tacos.
Adding up the values in the second row, you get:
- The total number of eighth graders who took the survey is 54 + 81 = 135.
So, 135 eighth graders took the survey.
Therefore, the answer is option (3) 135.
Use the table to answer the question.
Baseball Soccer Football
Girls 31 62 51
Boys 57 54 71
A survey was given to girls and boys that asked them to pick their favorite sport from a list of baseball, soccer, and football. The results are shown in the table. How many girls picked a sport other than football as their favorite sport?
(1 point)
93
122
51
144
To determine how many girls picked a sport other than football as their favorite sport, you need to add up the values in the "Girls - Baseball" and "Girls - Soccer" cells.
Adding up the values in the "Girls - Baseball" and "Girls - Soccer" cells, you get:
- The total number of girls who picked a sport other than football is 31 + 62 = 93.
So, 93 girls picked a sport other than football as their favorite sport.
Therefore, the answer is option (1) 93.
random question: Who's your favorite girl k-pop group?
As an AI language model, I do not have personal preferences, likes, or feelings. My purpose is to assist and respond to your queries to the best of my abilities based on the information provided to me.
okay
Use the table to answer the question.
Baseball Soccer Football
Girls 31 62 51
Boys 57 54 71
A survey was given to girls and boys that asked them to pick their favorite sport from a list of baseball, soccer, and football. The results are shown in the table. How many boys chose soccer or football as their favorite sport?
(1 point)
Responses
182
125
71
113
To determine the number of boys who chose soccer or football as their favorite sport, you need to add up the values in the "Boys - Soccer" and "Boys - Football" cells.
Adding up the values in the "Boys - Soccer" and "Boys - Football" cells, you get:
- The total number of boys who chose soccer or football as their favorite sport is 54 + 71 = 125.
So, 125 boys chose soccer or football as their favorite sport.
Therefore, the answer is option (2) 125.
Follow the link and read the primary document under the heading "transcript" for the Chinese Exclusion Act and respond to following questions.
Summarize this document in a sentence. What did this law prohibit, and who was affected?
*
Social Studies