KartavyaDesk
news

UPSC Insta–DART (Daily Aptitude and Reasoning Test) 15 Aug 2024

Kartavya Desk Staff

Considering the alarming importance of CSAT in UPSC CSE Prelims exam and with enormous requests we received recently, InsightsIAS has started Daily CSAT Test to ensure students practice CSAT Questions on a daily basis. Regular Practice would help one overcome the fear of CSAT too. We are naming this initiative as Insta– DART – Daily Aptitude and Reasoning Test. We hope you will be able to use DART to hit bull’s eye in CSAT paper and comfortably score 100+ even in the most difficult question paper that UPSC can give you in CSP-2021. Your peace of mind after every step of this exam is very important for us.

Looking forward to your enthusiastic participation (both in sending us questions and solving them on daily basis on this portal).

#### Quiz-summary

0 of 5 questions completed

Questions:

#### Information

Best of Luck! 🙂

You have already completed the quiz before. Hence you can not start it again.

Quiz is loading...

You must sign in or sign up to start the quiz.

You have to finish following quiz, to start this quiz:

0 of 5 questions answered correctly

Your time:

Time has elapsed

You have reached 0 of 0 points, (0)

#### Categories

• Not categorized 0%

• Question 1 of 5 1. Question The average price of 3 precious diamond studded platinum thrones is 7 97610498312. If their prices are in the ratio 4:7:9. The price of the cheapest is (a) 5, 65, 66, 298.972 (b) 5, 85, 66, 29, 8987.2 (c) 58, 56, 62, 889.72 (d) None of these Correct The total price of the three stones would be 97610498312 × 3 = 292831494936. Since, this price is divided into the three stones in the ratio of 4: 7: 9, the price of the cheapest one would be = (4 x2928314936/20) = 58566298987.2 Option b is correct Incorrect The total price of the three stones would be 97610498312 × 3 = 292831494936. Since, this price is divided into the three stones in the ratio of 4: 7: 9, the price of the cheapest one would be = (4 x2928314936/20) = 58566298987.2 Option b is correct

#### 1. Question

The average price of 3 precious diamond studded platinum thrones is 7 97610498312. If their prices are in the ratio 4:7:9. The price of the cheapest is

• (a) 5, 65, 66, 298.972

• (b) 5, 85, 66, 29, 8987.2

• (c) 58, 56, 62, 889.72

• (d) None of these

The total price of the three stones would be 97610498312 × 3 = 292831494936. Since, this price is divided into the three stones in the ratio of 4: 7:

9, the price of the cheapest one would be = (4 x2928314936/20) = 58566298987.2

Option b is correct

The total price of the three stones would be 97610498312 × 3 = 292831494936. Since, this price is divided into the three stones in the ratio of 4: 7:

9, the price of the cheapest one would be = (4 x2928314936/20) = 58566298987.2

Option b is correct

• Question 2 of 5 2. Question The average weight of 23boxes is 3kg. If the weight of the container (in which the boxes are kept) is included, the calculated average weight per box increases by 1 kg. What is the weight of the container? (a) 26 kg (b) 4 kg (c) 5 kg (d) None of these Correct The average weight per box is asked. Hence, the container does not have to be counted as the 24th item. Also, since the average for 23 boxes goes up by 1 kg, the total weight must have gone up by 23 kgs. That weight is the actual weight of the container. Hence option d is correct Incorrect The average weight per box is asked. Hence, the container does not have to be counted as the 24th item. Also, since the average for 23 boxes goes up by 1 kg, the total weight must have gone up by 23 kgs. That weight is the actual weight of the container. Hence option d is correct

#### 2. Question

The average weight of 23boxes is 3kg. If the weight of the container (in which the boxes are kept) is included, the calculated average weight per box increases by 1 kg. What is the weight of the container?

• (d) None of these

The average weight per box is asked. Hence, the container does not have to be counted as the 24th item. Also, since the average for 23 boxes goes up by 1 kg, the total weight must have gone up by 23 kgs. That weight is the actual weight of the container.

Hence option d is correct

The average weight per box is asked. Hence, the container does not have to be counted as the 24th item. Also, since the average for 23 boxes goes up by 1 kg, the total weight must have gone up by 23 kgs. That weight is the actual weight of the container.

Hence option d is correct

• Question 3 of 5 3. Question 3 years ago, one-fifth of Amit’s age was equal to one-fourth of the age of Sumit, and the average of their age was 31.5 years. If the age of Punit is also considered, the average age of three of them declines to 28 years. What will be the average age of Amit and Punit 3 years from now? (a) 33 years (b) 34 years (c) 32.5 years (d) 35 years Correct Three years ago:- A/5=S/4 → A =1.255. Also A + S= 63. S = 28 and A = 35. Also, given A + S + P= 84, we get P = 21. So, 3 years from now, A = 35+6= 41 and P = 21+6= 27. Their average age = 34. Option (b) is correct. Incorrect Three years ago:- A/5=S/4 → A =1.255. Also A + S= 63. S = 28 and A = 35. Also, given A + S + P= 84, we get P = 21. So, 3 years from now, A = 35+6= 41 and P = 21+6= 27. Their average age = 34. Option (b) is correct.

#### 3. Question

3 years ago, one-fifth of Amit’s age was equal to one-fourth of the age of Sumit, and the average of their age was 31.5 years. If the age of Punit is also considered, the average age of three of them declines to 28 years. What will be the average age of Amit and Punit 3 years from now?

• (a) 33 years

• (b) 34 years

• (c) 32.5 years

• (d) 35 years

Three years ago:-

A/5=S/4 → A =1.255.

Also A + S= 63. S = 28 and A = 35.

Also, given A + S + P= 84, we get P = 21.

So, 3 years from now, A = 35+6= 41 and P = 21+6= 27.

Their average age = 34. Option (b) is correct.

Three years ago:-

A/5=S/4 → A =1.255.

Also A + S= 63. S = 28 and A = 35.

Also, given A + S + P= 84, we get P = 21.

So, 3 years from now, A = 35+6= 41 and P = 21+6= 27.

Their average age = 34. Option (b) is correct.

• Question 4 of 5 4. Question Two farmers were cultivating wheat on their respective agricultural land in a village. Farmer A had an average production of 30 bushels from a hectare. Farmer B, who had 25 hectares of more land dedicated to wheat cultivation, had an output of 40 bushels of wheat from a hectare. If farmer B harvested 1120 bushels of wheat more than farmer A, how many bushels of wheat did farmer A cultivate? (a) 480 (b) 120 (c) 360 (d) 150 Correct Let the number of hectares of land be A and A + 25 for the two farmers. Then, the equation that gets formed based on the situation is: 30 x A + 1120 = 40 × (A + 25) → A = 12. Hence, the number of bushels of wheat cultivated by farmer A = 360 Option c is correct Incorrect Let the number of hectares of land be A and A + 25 for the two farmers. Then, the equation that gets formed based on the situation is: 30 x A + 1120 = 40 × (A + 25) → A = 12. Hence, the number of bushels of wheat cultivated by farmer A = 360 Option c is correct

#### 4. Question

Two farmers were cultivating wheat on their respective agricultural land in a village. Farmer A had an average production of 30 bushels from a hectare. Farmer B, who had 25 hectares of more land dedicated to wheat cultivation, had an output of 40 bushels of wheat from a hectare. If farmer B harvested 1120 bushels of wheat more than farmer A, how many bushels of wheat did farmer A cultivate?

Let the number of hectares of land be A and A + 25 for the two farmers. Then, the equation that gets formed based on the situation is:

30 x A + 1120 = 40 × (A + 25) → A = 12. Hence, the number of bushels of wheat cultivated by farmer

Option c is correct

Let the number of hectares of land be A and A + 25 for the two farmers. Then, the equation that gets formed based on the situation is:

30 x A + 1120 = 40 × (A + 25) → A = 12. Hence, the number of bushels of wheat cultivated by farmer

Option c is correct

• Question 5 of 5 5. Question The average salary of the entire staff in an department is 22000 per month. The average salary of officers is 3000 and that of non-officers is 1500. If the number of officers is 10, then find the number of non-officers in the office? (a) 20 (b) 25 (c) 15 (d) 10 Correct Use allegation method to solve to solve to find number of non officers. Officers to non officers ration will be 1:2 Hence Non officers will be 20 Option A is correct Incorrect Use allegation method to solve to solve to find number of non officers. Officers to non officers ration will be 1:2 Hence Non officers will be 20 Option A is correct

#### 5. Question

The average salary of the entire staff in an department is 22000 per month. The average salary of officers is 3000 and that of non-officers is 1500. If the number of officers is 10, then find the number of non-officers in the office?

Use allegation method to solve to solve to find number of non officers.

Officers to non officers ration will be 1:2

Hence Non officers will be 20

Option A is correct

Use allegation method to solve to solve to find number of non officers.

Officers to non officers ration will be 1:2

Hence Non officers will be 20

Option A is correct

• Official Facebook Page HERE

• Follow our Twitter Account HERE

AI-assisted content, editorially reviewed by Kartavya Desk Staff.

About Kartavya Desk Staff

Articles in our archive published before our editorial team was expanded. Legacy content is periodically reviewed and updated by our current editors.

All News