CAT 2022 Slot 2 • Data Interpretation & Logical Reasoning

A speciality supermarket sells 320 products. Each of these products was either a cosmetic product or a nutrition product. Each of these products was also either a foreign product or a domestic product. Each of these products had at least one of the two approvals - FDA or EU. The following facts are also known:

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1. There were equal numbers of domestic and foreign products.
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2. Half of the domestic products were FDA approved cosmetic products.
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3. None of the foreign products had both the approvals, while 60 domestic products had both the approvals.
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4. There were 140 nutrition products, half of them were foreign products.
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5. There were 200 FDA approved products. 70 of them were foreign products and 120 of them were cosmetic products
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A speciality supermarket sells 320 products. Each of these products was either a cosmetic product or a nutrition product. Each of these products was also either a foreign product or a domestic product. Each of these products had at least one of the two approvals - FDA or EU. The following facts are also known:

$$
1. There were equal numbers of domestic and foreign products.
$$$$
2. Half of the domestic products were FDA approved cosmetic products.
$$$$
3. None of the foreign products had both the approvals, while 60 domestic products had both the approvals.
$$$$
4. There were 140 nutrition products, half of them were foreign products.
$$$$
5. There were 200 FDA approved products. 70 of them were foreign products and 120 of them were cosmetic products
$$$$

A speciality supermarket sells 320 products. Each of these products was either a cosmetic product or a nutrition product. Each of these products was also either a foreign product or a domestic product. Each of these products had at least one of the two approvals - FDA or EU. The following facts are also known:

$$
1. There were equal numbers of domestic and foreign products.
$$$$
2. Half of the domestic products were FDA approved cosmetic products.
$$$$
3. None of the foreign products had both the approvals, while 60 domestic products had both the approvals.
$$$$
4. There were 140 nutrition products, half of them were foreign products.
$$$$
5. There were 200 FDA approved products. 70 of them were foreign products and 120 of them were cosmetic products
$$$$

A speciality supermarket sells 320 products. Each of these products was either a cosmetic product or a nutrition product. Each of these products was also either a foreign product or a domestic product. Each of these products had at least one of the two approvals - FDA or EU. The following facts are also known:

$$
1. There were equal numbers of domestic and foreign products.
$$$$
2. Half of the domestic products were FDA approved cosmetic products.
$$$$
3. None of the foreign products had both the approvals, while 60 domestic products had both the approvals.
$$$$
4. There were 140 nutrition products, half of them were foreign products.
$$$$
5. There were 200 FDA approved products. 70 of them were foreign products and 120 of them were cosmetic products
$$$$

A speciality supermarket sells 320 products. Each of these products was either a cosmetic product or a nutrition product. Each of these products was also either a foreign product or a domestic product. Each of these products had at least one of the two approvals - FDA or EU. The following facts are also known:

$$
1. There were equal numbers of domestic and foreign products.
$$$$
2. Half of the domestic products were FDA approved cosmetic products.
$$$$
3. None of the foreign products had both the approvals, while 60 domestic products had both the approvals.
$$$$
4. There were 140 nutrition products, half of them were foreign products.
$$$$
5. There were 200 FDA approved products. 70 of them were foreign products and 120 of them were cosmetic products
$$$$

Every day a widget supplier supplies widgets from the warehouse ( W ) to four locations - Ahmednagar (A), Bikrampore (B), Chitrachak (C), and Deccan Park (D). The daily demand for widgets in each location is uncertain and independent of each other. Demands and corresponding probability values (in parenthesis) are given against each location (A, B, C, and D) in the figure below. For example, there is a $40 \%$ chance that the demand in Ahmednagar will be $50$ units and a 60\% chance that the demand will be $70$ units. The lines in the figure connecting the locations and warehouse represent two-way roads connecting those places with the distances (in km ) shown beside the line. The distances in both the directions along a road are equal. For example, the road from Ahmednagar to Bikrampore and the road from Bikrampore to Ahmednagar are both $6 \mathrm{~km}$ long.

Every day the supplier gets the information about the demand values of the four locations and creates the travel route that starts from the warehouse and ends at a location after visiting all the locations exactly once. While making the route plan, the supplier goes to the locations in decreasing order of demand. If there is a tie for the choice of the next location, the supplier will go to the location closest to the current location. Also, while creating the route, the supplier can either follow the direct path (if available) from one location to another or can take the path via the warehouse. If both paths are available (direct and via warehouse), the supplier will choose the path with minimum distance.

Every day a widget supplier supplies widgets from the warehouse ( W ) to four locations - Ahmednagar (A), Bikrampore (B), Chitrachak (C), and Deccan Park (D). The daily demand for widgets in each location is uncertain and independent of each other. Demands and corresponding probability values (in parenthesis) are given against each location (A, B, C, and D) in the figure below. For example, there is a $40 \%$ chance that the demand in Ahmednagar will be $50$ units and a 60\% chance that the demand will be $70$ units. The lines in the figure connecting the locations and warehouse represent two-way roads connecting those places with the distances (in km ) shown beside the line. The distances in both the directions along a road are equal. For example, the road from Ahmednagar to Bikrampore and the road from Bikrampore to Ahmednagar are both $6 \mathrm{~km}$ long.

Every day the supplier gets the information about the demand values of the four locations and creates the travel route that starts from the warehouse and ends at a location after visiting all the locations exactly once. While making the route plan, the supplier goes to the locations in decreasing order of demand. If there is a tie for the choice of the next location, the supplier will go to the location closest to the current location. Also, while creating the route, the supplier can either follow the direct path (if available) from one location to another or can take the path via the warehouse. If both paths are available (direct and via warehouse), the supplier will choose the path with minimum distance.

Every day a widget supplier supplies widgets from the warehouse ( W ) to four locations - Ahmednagar (A), Bikrampore (B), Chitrachak (C), and Deccan Park (D). The daily demand for widgets in each location is uncertain and independent of each other. Demands and corresponding probability values (in parenthesis) are given against each location (A, B, C, and D) in the figure below. For example, there is a $40 \%$ chance that the demand in Ahmednagar will be $50$ units and a 60\% chance that the demand will be $70$ units. The lines in the figure connecting the locations and warehouse represent two-way roads connecting those places with the distances (in km ) shown beside the line. The distances in both the directions along a road are equal. For example, the road from Ahmednagar to Bikrampore and the road from Bikrampore to Ahmednagar are both $6 \mathrm{~km}$ long.

Every day the supplier gets the information about the demand values of the four locations and creates the travel route that starts from the warehouse and ends at a location after visiting all the locations exactly once. While making the route plan, the supplier goes to the locations in decreasing order of demand. If there is a tie for the choice of the next location, the supplier will go to the location closest to the current location. Also, while creating the route, the supplier can either follow the direct path (if available) from one location to another or can take the path via the warehouse. If both paths are available (direct and via warehouse), the supplier will choose the path with minimum distance.

Every day a widget supplier supplies widgets from the warehouse ( W ) to four locations - Ahmednagar (A), Bikrampore (B), Chitrachak (C), and Deccan Park (D). The daily demand for widgets in each location is uncertain and independent of each other. Demands and corresponding probability values (in parenthesis) are given against each location (A, B, C, and D) in the figure below. For example, there is a $40 \%$ chance that the demand in Ahmednagar will be $50$ units and a 60\% chance that the demand will be $70$ units. The lines in the figure connecting the locations and warehouse represent two-way roads connecting those places with the distances (in km ) shown beside the line. The distances in both the directions along a road are equal. For example, the road from Ahmednagar to Bikrampore and the road from Bikrampore to Ahmednagar are both $6 \mathrm{~km}$ long.

Every day the supplier gets the information about the demand values of the four locations and creates the travel route that starts from the warehouse and ends at a location after visiting all the locations exactly once. While making the route plan, the supplier goes to the locations in decreasing order of demand. If there is a tie for the choice of the next location, the supplier will go to the location closest to the current location. Also, while creating the route, the supplier can either follow the direct path (if available) from one location to another or can take the path via the warehouse. If both paths are available (direct and via warehouse), the supplier will choose the path with minimum distance.

Every day a widget supplier supplies widgets from the warehouse ( W ) to four locations - Ahmednagar (A), Bikrampore (B), Chitrachak (C), and Deccan Park (D). The daily demand for widgets in each location is uncertain and independent of each other. Demands and corresponding probability values (in parenthesis) are given against each location (A, B, C, and D) in the figure below. For example, there is a $40 \%$ chance that the demand in Ahmednagar will be $50$ units and a 60\% chance that the demand will be $70$ units. The lines in the figure connecting the locations and warehouse represent two-way roads connecting those places with the distances (in km ) shown beside the line. The distances in both the directions along a road are equal. For example, the road from Ahmednagar to Bikrampore and the road from Bikrampore to Ahmednagar are both $6 \mathrm{~km}$ long.

Every day the supplier gets the information about the demand values of the four locations and creates the travel route that starts from the warehouse and ends at a location after visiting all the locations exactly once. While making the route plan, the supplier goes to the locations in decreasing order of demand. If there is a tie for the choice of the next location, the supplier will go to the location closest to the current location. Also, while creating the route, the supplier can either follow the direct path (if available) from one location to another or can take the path via the warehouse. If both paths are available (direct and via warehouse), the supplier will choose the path with minimum distance.

The two plots below show data for four companies code-named A, B, C, and D over three years - 2019, 2020, and $2021$. The first plot shows the revenues and costs incurred by the companies during these years. For example, in 2021, company C earned Rs. $100$ crores in revenue and spent Rs. $30$ crores. The profit of a company is defined as its revenue minus its costs. The second plot shows the number of employees employed by the company (employee strength) at the start of each of these three years, as well as the number of new employees hired each year (new hires). For example, Company B had $250$ employees at the start of 2021, and $30$ new employees joined the company during the year.

The two plots below show data for four companies code-named A, B, C, and D over three years - 2019, 2020, and $2021$. The first plot shows the revenues and costs incurred by the companies during these years. For example, in 2021, company C earned Rs. $100$ crores in revenue and spent Rs. $30$ crores. The profit of a company is defined as its revenue minus its costs. The second plot shows the number of employees employed by the company (employee strength) at the start of each of these three years, as well as the number of new employees hired each year (new hires). For example, Company B had $250$ employees at the start of 2021, and $30$ new employees joined the company during the year.

The two plots below show data for four companies code-named A, B, C, and D over three years - 2019, 2020, and $2021$. The first plot shows the revenues and costs incurred by the companies during these years. For example, in 2021, company C earned Rs. $100$ crores in revenue and spent Rs. $30$ crores. The profit of a company is defined as its revenue minus its costs. The second plot shows the number of employees employed by the company (employee strength) at the start of each of these three years, as well as the number of new employees hired each year (new hires). For example, Company B had $250$ employees at the start of 2021, and $30$ new employees joined the company during the year.

The two plots below show data for four companies code-named A, B, C, and D over three years - 2019, 2020, and $2021$. The first plot shows the revenues and costs incurred by the companies during these years. For example, in 2021, company C earned Rs. $100$ crores in revenue and spent Rs. $30$ crores. The profit of a company is defined as its revenue minus its costs. The second plot shows the number of employees employed by the company (employee strength) at the start of each of these three years, as well as the number of new employees hired each year (new hires). For example, Company B had $250$ employees at the start of 2021, and $30$ new employees joined the company during the year.

The two plots below show data for four companies code-named A, B, C, and D over three years - 2019, 2020, and $2021$. The first plot shows the revenues and costs incurred by the companies during these years. For example, in 2021, company C earned Rs. $100$ crores in revenue and spent Rs. $30$ crores. The profit of a company is defined as its revenue minus its costs. The second plot shows the number of employees employed by the company (employee strength) at the start of each of these three years, as well as the number of new employees hired each year (new hires). For example, Company B had $250$ employees at the start of 2021, and $30$ new employees joined the company during the year.

A few salesmen are employed to sell a product called TRICCEK among households in various housing complexes. On each day, a salesman is assigned to visit one housing complex. Once a salesman enters a housing complex, he can meet any number of households in the time available. However, if a household makes a complaint against the salesman, then he must leave the housing complex immediately and cannot meet any other household on that day. A household may buy any number of TRICCEK items or may not buy any item. The salesman needs to record the total number of TRICCEK items sold as well as the number of households met in each day. The success rate of a salesman for a day is defined as the ratio of the number of items sold to the number of households met on that day. Some details about the performances of three salesmen - Tohri, Hokli and Lahur, on two particular days are given below. 1. Over the two days, all three of them met the same total number of households, and each of them sold a total of $100$ items. 2. On both days, Lahur met the same number of households and sold the same number of items. 3. Hokli could not sell any item on the second day because the first household he met on that day complained against him. 4. Tohri met $30$ more households on the second day than on the first day. 5. Tohri's success rate was twice that of Lahur's on the first day, and it was $75 \%$ of Lahur's on the second day.

A few salesmen are employed to sell a product called TRICCEK among households in various housing complexes. On each day, a salesman is assigned to visit one housing complex. Once a salesman enters a housing complex, he can meet any number of households in the time available. However, if a household makes a complaint against the salesman, then he must leave the housing complex immediately and cannot meet any other household on that day. A household may buy any number of TRICCEK items or may not buy any item. The salesman needs to record the total number of TRICCEK items sold as well as the number of households met in each day. The success rate of a salesman for a day is defined as the ratio of the number of items sold to the number of households met on that day. Some details about the performances of three salesmen - Tohri, Hokli and Lahur, on two particular days are given below. 1. Over the two days, all three of them met the same total number of households, and each of them sold a total of $100$ items. 2. On both days, Lahur met the same number of households and sold the same number of items. 3. Hokli could not sell any item on the second day because the first household he met on that day complained against him. 4. Tohri met $30$ more households on the second day than on the first day. 5. Tohri's success rate was twice that of Lahur's on the first day, and it was $75 \%$ of Lahur's on the second day.

A few salesmen are employed to sell a product called TRICCEK among households in various housing complexes. On each day, a salesman is assigned to visit one housing complex. Once a salesman enters a housing complex, he can meet any number of households in the time available. However, if a household makes a complaint against the salesman, then he must leave the housing complex immediately and cannot meet any other household on that day. A household may buy any number of TRICCEK items or may not buy any item. The salesman needs to record the total number of TRICCEK items sold as well as the number of households met in each day. The success rate of a salesman for a day is defined as the ratio of the number of items sold to the number of households met on that day. Some details about the performances of three salesmen - Tohri, Hokli and Lahur, on two particular days are given below. 1. Over the two days, all three of them met the same total number of households, and each of them sold a total of $100$ items. 2. On both days, Lahur met the same number of households and sold the same number of items. 3. Hokli could not sell any item on the second day because the first household he met on that day complained against him. 4. Tohri met $30$ more households on the second day than on the first day. 5. Tohri's success rate was twice that of Lahur's on the first day, and it was $75 \%$ of Lahur's on the second day.

A few salesmen are employed to sell a product called TRICCEK among households in various housing complexes. On each day, a salesman is assigned to visit one housing complex. Once a salesman enters a housing complex, he can meet any number of households in the time available. However, if a household makes a complaint against the salesman, then he must leave the housing complex immediately and cannot meet any other household on that day. A household may buy any number of TRICCEK items or may not buy any item. The salesman needs to record the total number of TRICCEK items sold as well as the number of households met in each day. The success rate of a salesman for a day is defined as the ratio of the number of items sold to the number of households met on that day. Some details about the performances of three salesmen - Tohri, Hokli and Lahur, on two particular days are given below. 1. Over the two days, all three of them met the same total number of households, and each of them sold a total of $100$ items. 2. On both days, Lahur met the same number of households and sold the same number of items. 3. Hokli could not sell any item on the second day because the first household he met on that day complained against him. 4. Tohri met $30$ more households on the second day than on the first day. 5. Tohri's success rate was twice that of Lahur's on the first day, and it was $75 \%$ of Lahur's on the second day.

A few salesmen are employed to sell a product called TRICCEK among households in various housing complexes. On each day, a salesman is assigned to visit one housing complex. Once a salesman enters a housing complex, he can meet any number of households in the time available. However, if a household makes a complaint against the salesman, then he must leave the housing complex immediately and cannot meet any other household on that day. A household may buy any number of TRICCEK items or may not buy any item. The salesman needs to record the total number of TRICCEK items sold as well as the number of households met in each day. The success rate of a salesman for a day is defined as the ratio of the number of items sold to the number of households met on that day. Some details about the performances of three salesmen - Tohri, Hokli and Lahur, on two particular days are given below. 1. Over the two days, all three of them met the same total number of households, and each of them sold a total of $100$ items. 2. On both days, Lahur met the same number of households and sold the same number of items. 3. Hokli could not sell any item on the second day because the first household he met on that day complained against him. 4. Tohri met $30$ more households on the second day than on the first day. 5. Tohri's success rate was twice that of Lahur's on the first day, and it was $75 \%$ of Lahur's on the second day.