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Which public sector bank recorded the highest profit in FY 2024?
Current Affairs Banking Difficulty: Easy
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What is the Return on Assets (RoA) for Scheduled Commercial Banks (SCBs) as of March 2024, according to the 29th issue of the Financial Stability Report (FSR) released by the Reserve Bank of India (RBI)?
Current Affairs Banking Difficulty: Hard
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Where has HDFC Bank recently opened its first branch as part of its international expansion strategy?
Current Affairs Banking Difficulty: Medium
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What is the interest rate for the Sukanya Samriddhi Scheme for the quarter from October 1, 2024, to December 31, 2024?
Current Affairs Economy Difficulty: Medium
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Which company manufactures the Vande Bharat train in India?
General Knowledge Basic General Knowledge Difficulty: Easy
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What is the implementation period for the National Green Hydrogen Mission (NHM)?
Current Affairs National Difficulty: Easy
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What is the maximum limit for UPI123 Pay and UPI Lite Wallet transactions respectively?
Current Affairs Banking Difficulty: Medium
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Read the following information carefully and answer the given questions.
Some recruitment is done by three companies, i.e., P, Q and R. The number of vacancies in company P, Q, and R are 6, 12 and 2 respectively. The number of candidates, who got interview call for per vacancy in company P, Q and R are 60, 6x and 4x respectively. The total number of candidates applied in company R is 25% of the total number of candidates, applied in the company Q and three fifth of the total number of candidates applied in the company P. The difference between the number of candidates, who got interview calls in the company Q and R is 320.
If the difference between the total number of candidates applied in company P and company R is 160, then find the number of candidates, who did not get interview call from company Q.
Aptitude Ratio and Proportion Difficulty: Hard
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Read the following information carefully and answer the given questions.
Some recruitment is done by three companies, i.e., P, Q and R. The number of vacancies in company P, Q, and R are 6, 12 and 2 respectively. The number of candidates, who got interview call for per vacancy in company P, Q and R are 60, 6x and 4x respectively. The total number of candidates applied in company R is 25% of the total number of candidates, applied in the company Q and three fifth of the total number of candidates applied in the company P. The difference between the number of candidates, who got interview calls in the company Q and R is 320.
In company P, out of the total number of candidates who got interview call 40% are female and company P allotted its posts to male and female in the ratio of 2 : 1 respectively, then find the number of females who did not get the job in company P.
Aptitude Ratio and Proportion Difficulty: Medium
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Read the following information carefully and answer the given questions.
Some recruitment is done by three companies, i.e., P, Q and R. The number of vacancies in company P, Q, and R are 6, 12 and 2 respectively. The number of candidates, who got interview call for per vacancy in company P, Q and R are 60, 6x and 4x respectively. The total number of candidates applied in company R is 25% of the total number of candidates, applied in the company Q and three fifth of the total number of candidates applied in the company P. The difference between the number of candidates, who got interview calls in the company Q and R is 320.
The number of candidates applied in company R is what percentage of the number of candidates applied in company P?
Aptitude Percentage Difficulty: Easy
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Read the following information carefully and answer the given questions.
Some recruitment is done by three companies, i.e., P, Q and R. The number of vacancies in company P, Q, and R are 6, 12 and 2 respectively. The number of candidates, who got interview call for per vacancy in company P, Q and R are 60, 6x and 4x respectively. The total number of candidates applied in company R is 25% of the total number of candidates, applied in the company Q and three fifth of the total number of candidates applied in the company P. The difference between the number of candidates, who got interview calls in the company Q and R is 320.
What is the total number of candidates applied in company Q?
Aptitude Ratio and Proportion Difficulty: Easy
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Directions: In the following question, two quantities I and II are given. Compare quantity I and quantity II on its basis. (Only quantity is to be considered).
Two series A and B are given below with one wrong term in series.
A: 3, 8, 24, 45, 120, 168
B: 28, 42, 56, 98, 154, 182
Quantity I: Average of wrong terms of both the series.
Quantity II: Difference between the next term of series A and the next term of series B.
Aptitude Odd Man Out and Series Difficulty: Hard
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Direction: In the following question, three quantities I, II and III are given. Compare quantity I, quantity II and quantity III on its basis. (Only quantity is to be considered)
Two equations (a) and (b) are given below:
(a) 3x - 4y = 2
(b) x - 2y = 8
Quantity I: Find the value of 'x' by solving both the equations?
Quantity II: Find the value of 'y' by solving both the equations?
Quantity III: An article is marked up by ₹250 and sold by giving a discount of ₹200 on marked price. If the marked up percent is P%, discount given is Q% and marked price of the article is ₹1000, then find the value of (Q - P)?
Aptitude Linear Equation Difficulty: Hard
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Direction: In the following question, two quantities I and II are given. Compare quantity I and quantity II on its basis. (Only quantity is to be considered)
Train A crosses train B in 13 seconds while running in the opposite direction and train C crosses train A in 100 seconds while running in the same direction. Average of speeds of trains A and B is 15 m/s and the speed of train C is 4 m/s more than that of train A. Train A can cross a 140 m long platform in 20 seconds and the speed of train B is 14 m/s.
Quantity I: If speed of train C were 95% of its original speed, then in what time train C would cross train B while running in the same direction?
Quantity II: If a series is formed, whose 1st term is the length of train A, 2nd term is (1st term - 2²), 3rd term is (2nd term - 3²), 4th term is (3rd term - 5²) and 5th term is (4th term - 7²), then what is the 5th term of the series?
Aptitude Problems on Trains Difficulty: Hard
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Direction: In the following question, two quantities I and II are given. Compare quantity I and quantity II on its basis. (Only quantity is to be considered)
Two trains A and B are running in the same direction and they cross a 75 m long platform in 25 seconds and 15 seconds respectively. Speed of train B is 25.2 km/h more than that of train A and the length of train A is 45 m more than that of train B.
Quantity I: If both the trains were running in opposite directions, then in what time would they cross each other?
Quantity II: If the speed of train B were 3 m/s more than its original speed, then at what time would train B cross a 95 m long tunnel?
Aptitude Problems on Trains Difficulty: Hard
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Calculate the value of (A) and (B) and answer the questions given below:
(A), (B), 102, 104, 107, 113, 128, 173
If M is 150% more than (A), then find which of the following number is nearest square root of the difference between M and (B).
Aptitude Odd Man Out and Series Difficulty: Medium
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Given below three series I, II & III given and each series has a wrong number. The number that should come in place of the wrong number in series I, II & III is P, Q & R respectively. Find the value of P, Q & R and then find which of the following statement is true.
244, 380, 476, 536, 568, 580, 580
160, 200, 480, 1200, 3600, 12600, 50400
15, 20, 36, 65, 111, 186, 264
Aptitude Odd Man Out and Series Difficulty: Hard
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In the question, three series I, II and III are given. Find the value of $x$, $y$ and $z$ to establish the correct relation among them and choose the correct option.
(i) 12, 24, 8, $x$, 6.4, 38.4
(ii) 11, 20, $y$, 50, 71, 96
(iii) 3, 4, 6, 12, $z$, 156
Verbal Reasoning Number Series Difficulty: Medium
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If value of $M = 30$, then for which of the following series value of $M$ not satisfied properly?
I. $18, M, 50, 97, 208, 444$
II. $-50, -49, -45, -35, -16, \frac{M}{2}$
III. $8, 5, 6.5, M, 110, 1319$
Verbal Reasoning Number Series Difficulty: Hard
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Car P and Q started from point A and point B respectively running towards each other. Car P running at $4Z$ km/h and meets Q after 10 hours. After reaching point A, driver of car Q realized that car R (running towards point B) is $\left(\frac{3Y}{5} - 360\right)$ km ahead of car Q. So, car Q started chasing car R and overtakes it in 6 hours. Find speed of car P, if distance between point A and point B is $Y$ km and speed of car R is $2Z$ km/h.
Aptitude Time and Distance Difficulty: Hard
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Time taken by P, Q, and R together to complete the job is $37.5\%$ less than time taken by Q and R together to complete the job, while P and Q together can do the job in $Z$ days, and R alone can complete it in $Y$ days. Share of R is ₹$8000$ out of total share of P, Q, and R together (₹$16000$). If P, Q and R together can complete the job in $(Z - K)$ days, which of the following is/are definitely true.
I. $\frac{Y}{2} = K$
II. If time taken by P, Q and R together to complete the job is 15 day less than that of P and Q together, then time taken by S to complete the job is 20 days, if R is half efficient that as that of S.
III. $Z = Y$
Aptitude Time and Work Difficulty: Hard
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Directions: Read the following passage and answer the given questions.
There are five pouches (A, B, C, D, and E) which contain candies of four flavors (Orange, Pineapple, Caramel, and Coffee). Below table shows the number of candies of four different flavors in five pouches:
| | Orange candy | Pineapple candy | Caramel candy | Coffee candy |
|---|---|---|---|---|
| Pouch A | 12 | --- | --- | --- |
| Pouch B | --- | 24 | --- | 10 |
| Pouch C | --- | --- | 16 | --- |
| Pouch D | --- | --- | 10 | --- |
| Pouch E | --- | 10 | --- | --- |
Some information is given below:
- When one candy is picked at random from pouch A, then the probability of getting one coffee candy is $1/3$ and when one candy is picked at random from pouch C, then the probability of getting neither caramel nor coffee is $1/2$.
- In pouch E, number of orange candies is same as number of caramel candies. Total number of caramel candies in all five pouches together is $69$.
- The number of pineapple candies in pouches C and D are equal and when two candies are picked at random from pouch A, then the probability of getting both being pineapple candies is $1/22$.
- When one candy is picked at random from pouch B, then the probability of getting either orange candy or caramel candy is $25/42$. Total number of caramel candies and coffee candies are same in all five pouches together. Number of caramel candies in pouch D is $2$ more than that in pouch A.
- When one candy is picked at random from pouch C, then the probability that the candy picked is not caramel flavor is $4/5$. When two candies are picked at random from pouch D, then the probability that none of the candies is orange flavor is $17/35$.
- When one candy is picked at random from pouch E, then the probability of getting one orange candy is $1/6$. When one candy is picked at random from pouch D, then probability of getting coffee candy is $1/5$. When one candy is picked at random from pouch E, then the probability of getting one pineapple candy is $1/3$.
If 'K' pineapple candies are taken out from pouch D and put into pouch E, and then '2K' caramel candies and 'K' coffee candies are taken out from pouch E and put into pouch D. One candy is picked at random from pouch D, then the probability of getting orange flavor candy is $1/4$. What is the value of 'K'?
Aptitude Probability Difficulty: Hard
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Directions: Read the following passage and answer the given questions.
There are five pouches (A, B, C, D, and E) which contain candies of four flavors (Orange, Pineapple, Caramel, and Coffee). Below table shows the number of candies of four different flavors in five pouches:
| | Orange candy | Pineapple candy | Caramel candy | Coffee candy |
|---|---|---|---|---|
| Pouch A | 12 | --- | --- | --- |
| Pouch B | --- | 24 | --- | 10 |
| Pouch C | --- | --- | 16 | --- |
| Pouch D | --- | --- | 10 | --- |
| Pouch E | --- | 10 | --- | --- |
Some information is given below:
- When one candy is picked at random from pouch A, then the probability of getting one coffee candy is $1/3$ and when one candy is picked at random from pouch C, then the probability of getting neither caramel nor coffee is $1/2$.
- In pouch E, number of orange candies is same as number of caramel candies. Total number of caramel candies in all five pouches together is $69$.
- The number of pineapple candies in pouches C and D are equal and when two candies are picked at random from pouch A, then the probability of getting both being pineapple candies is $1/22$.
- When one candy is picked at random from pouch B, then the probability of getting either orange candy or caramel candy is $25/42$. Total number of caramel candies and coffee candies are same in all five pouches together. Number of caramel candies in pouch D is $2$ more than that in pouch A.
- When one candy is picked at random from pouch C, then the probability that the candy picked is not caramel flavor is $4/5$. When two candies are picked at random from pouch D, then the probability that none of the candies is orange flavor is $17/35$.
- When one candy is picked at random from pouch E, then the probability of getting one orange candy is $1/6$. When one candy is picked at random from pouch D, then probability of getting coffee candy is $1/5$. When one candy is picked at random from pouch E, then the probability of getting one pineapple candy is $1/3$.
In pouch B, 25% of candies are rotten in which one-third is caramel flavor. If two candies are picked at random from pouch B, then what is the probability of getting one rotten caramel candy and another good candy?
Aptitude Probability Difficulty: Hard
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Directions: Read the following passage and answer the given questions.
There are five pouches (A, B, C, D, and E) which contain candies of four flavors (Orange, Pineapple, Caramel, and Coffee). Below table shows the number of candies of four different flavors in five pouches:
| | Orange candy | Pineapple candy | Caramel candy | Coffee candy |
|---|---|---|---|---|
| Pouch A | 12 | --- | --- | --- |
| Pouch B | --- | 24 | --- | 10 |
| Pouch C | --- | --- | 16 | --- |
| Pouch D | --- | --- | 10 | --- |
| Pouch E | --- | 10 | --- | --- |
Some information is given below:
- When one candy is picked at random from pouch A, then the probability of getting one coffee candy is $1/3$ and when one candy is picked at random from pouch C, then the probability of getting neither caramel nor coffee is $1/2$.
- In pouch E, number of orange candies is same as number of caramel candies. Total number of caramel candies in all five pouches together is $69$.
- The number of pineapple candies in pouches C and D are equal and when two candies are picked at random from pouch A, then the probability of getting both being pineapple candies is $1/22$.
- When one candy is picked at random from pouch B, then the probability of getting either orange candy or caramel candy is $25/42$. Total number of caramel candies and coffee candies are same in all five pouches together. Number of caramel candies in pouch D is $2$ more than that in pouch A.
- When one candy is picked at random from pouch C, then the probability that the candy picked is not caramel flavor is $4/5$. When two candies are picked at random from pouch D, then the probability that none of the candies is orange flavor is $17/35$.
- When one candy is picked at random from pouch E, then the probability of getting one orange candy is $1/6$. When one candy is picked at random from pouch D, then probability of getting coffee candy is $1/5$. When one candy is picked at random from pouch E, then the probability of getting one pineapple candy is $1/3$.
The question below contains a statement followed by Quantity I, Quantity II and Quantity III. Find all quantities to find the relationship among them.
If 5 orange candies from pouch A are shifted to pouch C and 2 caramel candies from pouch D are shifted to pouch A.
**Quantity I:** When two candies are picked at random from pouch D, then what is the probability that the both candies are caramel flavor?
**Quantity II:** When three candies are picked at random from pouch A, then what is the probability that exactly two candies are pineapple flavor?
**Quantity III:** When one candy is picked at random from pouch C, then what is the probability that the picked candy is orange flavor?
Aptitude Probability Difficulty: Hard
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Directions (95-98): Read the following information carefully and answer the given questions.
A shopkeeper sold five articles: P, Q, R, S and T. Further partial information in given in table below.
| Article | Cost price | % Profit | Marked price |
|---|---|---|---|
| P | - | 40% | $(10.8b + 3m)$ |
| Q | - | - | $(12a - n)$ |
| R | - | 20% | - |
| S | $(5b - m - n - 48)$ | - | - |
| T | $(4a + \frac{m}{2})$ | - | $(13a - \frac{n}{2} + 6)$ |
Note:
(i) Value of '$n$' is 4 times of larger root of given equation.
$K^2 - 32P + 252 = 0$
(ii) Article T is marked up ₹1280 more than its cost price and the difference between marked price and cost price of article T is 28% more than profit earned on article S.
(iii) Discount given on article Q is 16.66%, and selling price of S is ₹$(5m + 7n + 4a + 296)$.
(iv) Value of '$m$' is twice of missing value in the given sequence.
140, 136, 161, $x$, 329, -200
If the discount given on article T is $(b - a)\%$ and sold at a profit of L%, while the marked price of S is ₹400 less than that of P, and S sold after giving a discount of D%. Find (L% - D%).
Aptitude Profit and Loss Difficulty: Medium