| Directions: What approximate value should come in place of question mark (?) in the following questions? (You are not required to calculate the exact value.) [IBPS (PO) 2013] |
| \[\sqrt[3]{3380}+\sqrt{1300}=?\] |
| Directions: What approximate value should come in place of question mark (?) in the following questions? (You are not required to calculate the exact value.) [IBPS (PO) 2013] |
| \[{{(4.989)}^{2}}+{{(21.012)}^{3}}+\sqrt{1090}=?\] |
| Directions: What approximate value should come in place of question mark (?) in the following questions? (You are not required to calculate the exact value.) [IBPS (PO) 2013] |
| \[7020\div 2.99\times \frac{13}{29}=?\] |
| Directions: What value will come in place of question mark (?) in the following questions? [SSC (CGL) 2010] |
| \[(0.1)\times (0.01)\times (0.001)\times {{10}^{7}}=?\] |
| Directions: What value will come in place of question mark (?) in the following questions? [SSC (CGL) 2010] |
| \[\left( 4.59\times 1.8\div 3.6+5.4\,\,\text{of}\,\,\frac{1}{9}-\frac{1}{5} \right)=?\] |
| Numbers\[{{a}_{1}},\]\[{{a}_{2}},\]\[{{a}_{3}},\]\[{{a}_{4}},\]\[{{a}_{5}},...,\]\[{{a}_{24}}\]with common difference = 10, are in arithmetic progression and\[{{a}_{1}}+{{a}_{5}}+{{a}_{10}}+{{a}_{15}}+{{a}_{20}}+{{a}_{25}}=225.\] The value of \[{{a}_{1}}+{{a}_{2}}+{{a}_{3}}+{{a}_{4}}+{{a}_{5}}+...+{{a}_{23}}+{{a}_{24}}\]is |
| A number, which when divided by 10 leaves a remainder of 9, when divided by 9 leaves a remainder 8 and when divided by 8, leaves a remainder of 7, is |
| The least number, that must be added to 1720, so as to obtain a perfect cube, is [SSC (10+2) 2010] |
| At a dinner party, every two guests used a bowl of rice between them, every three guests used a bowl of dal among them and every four guest used a bowl of curd among them. There are altogether 65 bowls. What is the number of guests present at the party? |
| Value of \[\sqrt{-\sqrt{5}+\sqrt{1+4\sqrt{9+4\sqrt{5}}}}\]is |
| Four quantities are such that their average is same as the average of first three quantities. The fourth quantity is |
| Directions: What value should come in the place of question mark (?) in the following number series? |
| 1, 3, 10, 36, 152, ?, 4632 |
| 27, 125,?, 729, 1331, 2197, 3375 |
| Anu is a working partner and Bimla is a sleeping partner in a business. Anu puts in Rs. 5000 and Bimla puts in Rs. 6000. Anu receive 12.5% of the profit for managing the business and the rest is divided in proportion to their capital. What does each get out of a profit of Rs. 880? |
| What number when added to each of the numbers 6, 7, 15, 17 will make the resulting numbers proportional? |
| A trader marked his goods at 20% above the cost price. He sold half the stock at the market price, one quarter at discount of 20% on the marked price and the rest at a discount of 40% on the market price. His total gain is |
| A and B working separately can do a piece of work in 9 and 15 days, respectively. If they work for a day alternately with A beginning, then the work will be completed in |
| Let C be a point on a straight line AB. Circles are drawn with diameters AC and AB. Let I be any point on the circumference of the circle with diameter AB. If AP meets the other circle at Q, then [SSC (CGL) 2014] |
| The total number of triangles that can be formed from 12 points out of which 4 points arc collinear, is |
| If \[\text{cosec}\,\,\text{39}{}^\circ =x,\] then the value of \[\frac{1}{\text{cose}{{\text{c}}^{2}}51{}^\circ }+{{\sin }^{2}}39{}^\circ +{{\tan }^{2}}51{}^\circ -\frac{1}{{{\sin }^{2}}51{}^\circ {{\sec }^{2}}39{}^\circ }\] is [SSC (CPO) 2011] |
| Sunil left for city X from city Vat 5: 55 am. He travelled at the speed of 80 km/h for 2 h 15 min. After that the speed was reduced to 60 km/h. If the distance between two cities is 350 km, at what time did Sunil reach the city Y? |
| A train travelling at 48 km/h crosses another train, having half its length and travelling in opposite directions at 42 km/h in 12 s. It also passes a railway platform in 46 s. The length of the railway platform is |
| A person was asked to state his age in years. His reply was, "take my age 3 yr hence, multiply it by 3 and then subtract 3 times my age 3 yr ago and you will know how old I am." What was the age of the person? |
| A container contains 60 L of milk. From this container \[\frac{1}{10}\]of milk was taken out and was replaced by water. This process is repeated further two times. The amount of milk left in the container is [SSC (10+2) 2012] |
| A boat goes 12 km downstream and comes back to the starting point in 3 h. If the speed of current is 3 km/h, then the speed (in km/h) of the boat in still water is [SSC (CISF) 2010] |
| Pipes P and Q can fill a tank in 10 and 12 h, respectively and C can empty it in 6 h. If all the three are opened at 7 am, at what time will one-fourth of the tank be filled? [SSS (CPO) 2011] |
| In a right angled triangle, the product of two sides is equal to half of the square of the third side, i.e. hypotenuse. One of the acute angles must be [SSC (Multitasking) 2014] |
| If \[\tan 15{}^\circ =2-\sqrt{3},\] then the value of\[\tan 15{}^\circ \cot 75{}^\circ +\tan 75{}^\circ \cot 15{}^\circ \]is [SSC (10+2) 2011] |
| The length of two parallel chords of a circle are 6 cm and 8 cm. If the smaller chord is at a distance of 4 cm from the centre, then the distance of the other chord from the centre is [SSC (10+2) 2013] |
| Directions: In the following questions two equations numbered I and II are given. You have to solve both the equations and give answer. |
| I.\[{{x}^{2}}-7x+12=10\] |
| II. \[{{y}^{2}}+y-12=0\] |
| Directions: In the following questions two equations numbered I and II are given. You have to solve both the equations and give answer. |
| I. \[2{{x}^{2}}+11x+14=0\] |
| II. \[4{{y}^{2}}+12y+9=0\] |
| Directions: In the following questions two equations numbered I and II are given. You have to solve both the equations and give answer. |
| I. \[{{x}^{2}}-227=398\] |
| II. \[{{y}^{2}}+321=346\] |
| If \[{{x}^{1/3}}+{{y}^{1/3}}-{{z}^{1/3}}=0,\]then \[\{{{(x+y+z)}^{3}}+27xyz\}\]is equal to [SSC (CPO) 2007] |
| Find the area of a triangle whose vertices are \[(1,-1),\]\[(-\,\,4,6)\] and \[(-\,\,3,\,\,-5)\] |
| The area of the shaded region in the figure given below is |
 |
| If \[{{x}^{2}}+2=2x,\]then the value of \[{{x}^{4}}-{{x}^{3}}+{{x}^{2}}+2\]is [SSC (10+2) 2011] |
| If the height of a cylinder is increased by 15% and the radius of its base is decrease by 10%, then by what per cent will its curved surface areas change? [SSC (CPO) 2006] |
| A sum of Rs. 11000 was taken as loan. This is to be repaid in two equal annual. If the rate of interest is 20% compounded annually, then the value of each instalments is |
| In the new budget, the price of kerosene oil rose by 25%. By how much per cent must a person reduce his consumption of kerosene oil, so that his expenditure on it does not increase? |
| If the radius of the sphere is increased by 2 cm, its surfaces area increases by \[352\,\,c{{m}^{2}}.\] The radius of the sphere before increase was |
| In a race of 1 km, A can beat B by 40 m and B can beat C by 50 m. With how much distance can A beat C in a 0.5 km race? |
| If a man were to sell his handcart for Rs. 720, he would loss 25%. To gain 25%, the selling price is\ |
| Directions: Each of the questions below consists of a question and two statements numbered I and II given below it. You have to decide whether the data provided in the statements are sufficient to answer the question. Read both the statements and given answer. [SBI (S0)2014] |
| What will be the amount at the end of 2 yr, if the interest is compounded yearly. |
| I. The simple interest on the same sum for a period of 2 yr is Rs. 400 at the same rate of 5% per annum. |
| II. The difference between the simple interest and the compound interest for 2 yr at the rate of 5% per annum is Rs. 100. |
| Directions: Each of the questions below consists of a question and two statements numbered I and II given below it. You have to decide whether the data provided in the statements are sufficient to answer the question. Read both the statements and given answer. [SBI (S0)2014] |
| Find the average of five consecutive odd numbers. |
| I. The difference of fifth number and the first number is 7. |
| II. The sum of the first two numbers is 5 more than the fifth number. |
| Directions: Each of the questions below consists of a question and two statements numbered I and II given below it. You have to decide whether the data provided in the statements are sufficient to answer the question. Read both the statements and given answer. [SBI (S0)2014] |
| What is the respective ratio between the length of a rectangle and side of a square? |
| I. Area of square is \[576\,\,c{{m}^{2}}\]and area of rectangle is \[600\,\,c{{m}^{2}}.\] |
| II. Breadth of rectangle is half the side of the square. |
| Directions: Study the graph carefully and answer the questions given below it. |
| Spendings of a country on various sports during a particular year |
 |
| What percent of the total spending is spent on tennis? |
| Directions: Study the graph carefully and answer the questions given below it. |
| Spendings of a country on various sports during a particular year |
|
| How much per cent more is spent on hockey than that on golf? |
| Directions: Study the graph carefully and answer the questions given below it. |
| Spendings of a country on various sports during a particular year |
|
| How much per cent less is spent on football than that on cricket? |
| Directions: Study the graph carefully and answer the questions given below it. |
| Spendings of a country on various sports during a particular year |
 |
| If the total amount spent on sports during the year was Rs. 2 crore, then the amount spent on cricket and hockey together was |
| Directions: Study the graph carefully and answer the questions given below it. |
| Spendings of a country on various sports during a particular year |
| |
| If the total amount spent on sports during the year is Rs. 18000000, then the amount spent on basketball exceeds that on tennis by |
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