This section includes 7 InterviewSolutions, each offering curated multiple-choice questions to sharpen your Current Affairs knowledge and support exam preparation. Choose a topic below to get started.
| 1. |
define data |
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Answer» Data is the quantities, characters, or symbols on which operations are performed by a computer, which may be stored and transmitted in the form of electrical signals and recorded on magnetic, optical, or mechanical recording media. |
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| 2. |
(ii) x3-3x+ 1, 4xx3x+13. Obtain all other zerocs of 3t+6x2x-10-5, f two of its zeroes areand |
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| 3. |
5. In a city there are 840 banyan beesand 1050 mango bee out of 3500 trees. Findthe percentage of banyan and mango bels |
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Answer» 24 banyan tree and 30 of mango tree |
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| 4. |
(c) 0.25 (4y-3) = 0.5y-9 |
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| 5. |
2x+3y=93x+4y=5 |
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| 6. |
Sample Question Papgiven figure, AB BC, AD - CD. Prove that LADE is a right angle and AE and EC adesign on a floor is made up of 16 tiles which are triangular. The sides of the triaFind the cost of polishing the tiles at the rate of 50 ppl |
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| 7. |
DATE:926Assignmentmplify: (3+3)(3-3) |
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Answer» rationalise and then solve (3+root3)(3-root3)=3^(2)-root3^(2)=9-3=6 6 is the answer of this question (3+√3)(3-√3)solving using the formulae (a-b)(a+b)=(a²-b²)= (3-√3)²=(3)²-(√3)²=(9-3)=6 (a+b)(a-b)=(a^2-b^2)=(3)^2-(√3)^2 =9-3 =6 Ans |
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| 8. |
Assignment 4(1) The radius and height of a right circular cone are inthe ratio 3: 4. If its volume is 301.44 cm3, find itsradius and slant height. (T 3.14) (3 marks)Ans. |
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Answer» Let the radius and height of the right circular cone be 'r' and 'h' respectively.Now, it is given thatr/h = 3/4h = 4r/3Volume of the cone =301.44 cu cm (given)Volume of the cone = 1/3πr²h⇒301.44= 1/3*22/7*r²*4r/3⇒ r³ = 863.214⇒ r³ = 863⇒ r =∛863⇒ r = 9.5 cmSo, h = (4*9.5)/3h = 12.6cm = Now, let the slant height of the cone be 'l'.we know that,l² = r² + h²l² = 9.5² + 12.6²l² = 90.25+ 158.76l² = 249.01l =√249.01l = 15.8cm |
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| 9. |
Classify the data in Q.1 above as primary or secondary data |
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| 10. |
1. Define primary data and secondary data. Which of the two is more reliable? |
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Answer» Primary data:Datacollected by the investigator himself/ herself for a specific purpose. Examples:Datacollected by a student for his/her thesis or research project. Secondary data:Datacollected by someone else for some other purpose (but being utilized by the investigator for another purpose). |
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| 11. |
My mother buys 13.5oil if each litre cost 324 how much did she spent |
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Answer» cost of 1 L oil is ₹324so cost of 13.51 L is ₹324× 13.51 = ₹4,377.24 each litre cost of oil=324 rs.cost of 13.5 l oil=13.5×324 =4374rs. ans |
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| 12. |
2x-4y=5 |
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Answer» Please post complete question |
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| 13. |
3+4y = -5 |
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Answer» 3+4y=-54y=-5-34y=-8y=-8/4y=-2 thanks |
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| 14. |
; 2 +3y=9,3x +4y =5, |
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| 15. |
2x+3y=93x+4y=5 |
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| 16. |
b2 -129. If ian Aan B and sin A b sin B, prove ta-1 |
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Answer» sinA = bsinB....(1) tanA= atanB (sinA/cosA) = a(sinB/cosB)....(2) substuting sinB value from equation (1) cosB = (a/b) cosA......(3) sin2A = b2sin2B 1-cos2A = b2(1-cos2B) substituting equation (3) 1-cos2A = b2[1 – ((a2/b2)cos2A)] 1 – cos2A = b2– a2cos2A a2cos2A – cos2A = b2– 1 cos2A = (b2– 1)/(a2– 1) |
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| 17. |
tionWhich method is commonly usedfor improving cattle breeds andwhy?. |
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Answer» Crossbreeding method is commonly used for improving cattle breeds.Cross breeding between two good varieties of cattle will produce a new improved variety. |
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| 18. |
Data:3x+2+4x + 4=4x+2 |
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Answer» x=4 put in the equation then both the equation solved easily and:- 4 solved both equations x=4 solved the equation Yes x=4 it's right answer.... this question right answer x = 4. X=5 solved the question X=4 is the correct answer right the correct answer =x=4 6x/7+14+ 4x/5+20=4x+6/3 ×=solve the equation x=4 solved the equation X = 4 is the correct answer right answer is x = 4 हल करने से अच्छा है कि उत्तर ही बता दें इसका उत्तर यह है। x=4 करेक्ट है 4 is the right answer II for this equation |
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| 19. |
draw the graph of following equations on same graph .x=-2,y=-1,x+y=3find the area enclosed between these lines |
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| 20. |
20. if 4x-4"-1-24 then find 4x-1 |
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| 21. |
Calculate the area bounded by these lines and x-axis.Solve the following:443.13-4y--5 |
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Answer» let 1/x=u4u +3y=8.......(1)6u -4y=-5........(2)(1)×4; 16u +12y =32.....(3)(2)×3; 18u -12y =-15......(4)(3)+(4); 34u=17u=1/2 then y=2(putting the value of u in (1))if u=1/x=1/2then x=2 |
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| 22. |
\frac { ( 64 ) ^ { \frac { 5 n } { 6 } } \cdot ( 27 ) ^ { - \frac { n } { 6 } } } { ( 12 ) ^ { - n / 2 } } \cdot 2 ^ { 6 n } |
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| 23. |
(5*n)/6 - 3*n/4 %2B n/2=21 |
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| 24. |
Solve for x:3 x2 + x – 1= 4x |
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Answer» 3x²+x-7=4x3x²+x-4x-7=03x²-3x-7=0x=-b+/-√(b²-4ac)/2a Here a=3;b=-3; c=-7 x=3+/-√(9+84) ----------------- 6x=3+/-√93 -------- 6 |
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| 25. |
solve for x:(3)4x+1=(1÷9)x+1 |
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Answer» 12x+1=×/9+112x+1=×/9+9/9 |
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| 26. |
heek1. Write the following as an exponent. Then solve.4x 4x4x4x4x 4 |
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Answer» same base so 4 is six times therefore 4^(6) |
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| 27. |
A rectangular field 80m by 60m has two cross roads each measuring 10 m wide running in the middle of it. Find the coat of gravelling them at the rate of 5 rs |
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Answer» FOR RECTANGULAR LAWN.Length, L = 80m.Breadth, B= 60m. For Vertical road:length= Breadth of rectanglelength = 60m. Breadth = 10m. Thus, Area of vertical road=length × breadth= 60m ×10m=600m². For Horizontal road:length = length of rectangle.length = 80mbreadth= 10m. Thus, area of horizontal road= length ×breadth= 800m × 10m=800m². Note: The roads overlap in the middle of rectangle and form a square having side of 10m. FOR SQUARE:Area of square = Side × SideArea of square = 10m × 10mArea of square = 100m². Therefore,Area needd of road to be gravel = Area of vertical road + area of horizontal road - area of square = 600m² + 800m² -100m²= 1300m². If the cost of gravelling for 1m² = Rs 5So, Cost of gravelking for 1300m²= 1300 ×Rs 5=Rs 6500. Ans. |
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| 28. |
SoX[00X]joo Âť |
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Answer» 500000 answers are there answers 500000 Is The Right Answer |
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| 29. |
-123 unit from the origin and passes through the9. Find the distance between lines 3r-4 -15 = ) and10. Find the equations of the lines which are at a distance ofpoint (-2,0) |
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| 30. |
Find the vector and the cartesian equations of the lines that passes through theorigin and (5,-2, 3). |
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| 31. |
, A circle whose centre is the point of intersection of the lines 2x-3y+4spand3x + 4y -5 0 passes through the origin. Find its equation. |
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| 32. |
2910. A circle whose centre is the point of intersection of the lines 2x -3y +4-0 and3x + 4y -5 0 passes through the origin. Find its equation. |
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| 33. |
25-5[2+3{2-2(5-3)+5}-10]÷4 |
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| 34. |
\frac { 3 ^ { 2 } \times 10 ^ { 5 } \times 25 } { 5 ^ { 3 } \times 6 ^ { 4 } } |
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| 35. |
2x-5(4x2+10x +25) -5+125x2-5x+) |
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| 36. |
Find the equation of the circle whose centre is (2, -3) and which passes through theintersection of the lines 3 x-2 y= 1 and 4 x +y= 27. |
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| 37. |
215=%x3—3161 76=—=11— 2दर |
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Answer» 21+1/18 is the best answer 2261/72 is the right answer 2261/72 is the best answer |
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| 38. |
6. The ratio of the frequency of the fundamental notes produced by an open pipeand a closed pipe of the same length is(C) 2:3 |
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Answer» The ratio for the problem is 2:1 |
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| 39. |
( 25 + \sqrt { 5 } ) ( 25 - \sqrt { 5 } ) |
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Answer» (a+b)(a-b)(25)^2-5^2625-25620 |
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| 40. |
\frac { \operatorname { cos } 135 ^ { \circ } - \operatorname { cos } 120 ^ { \circ } } { \operatorname { cos } 135 ^ { \circ } + \operatorname { cos } 120 ^ { \circ } } = 3 - 2 \sqrt { 2 } |
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| 41. |
surface area of the1s. An oil can is in the form of cylinderwhose radius is 7.7cm and length is56 cm. Find the quantity of oil in litresthat can be stored in the can? |
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Answer» Volume of the cylindrical can=πr²h=3.14×(7.7)²×56=10425.5536 cm³=10.425 litres |
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| 42. |
25*(5*(5*25)) |
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| 43. |
3, 5+ 25 ना -10 + 20 = 25 |
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Answer» 3.5 +25-12.5-10+20=25 3.5+25-13.5-10+20=25 |
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| 44. |
25÷2 {2×5 (25-1)-2} |
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| 45. |
1. यदि 16:8::8:४तो x का मान होगा-(अ) 16(ब) 8(द) 2.(स) 4 |
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Answer» 4 is the answer because...64 have to come |
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| 46. |
x +3 2x-5 3x-525 |
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| 47. |
\begin{array} { l } { \text { The outer and inner diameters of a hemispherical } } \\ { \text { bowl are } 17 \mathrm { cm } \text { and } 15 \mathrm { cm } \text { respectively. Find the } } \\ { \text { ost of polishing it all over at } 25 \text { paisa per cm? } } \\ { \text { (Take } \pi = \frac { 22 } { 7 } ) } \end{array} |
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Answer» Given,Outer diameter of the hemisphere 2r =17cm r=17/2 Its Inner diameter 2r=15cm r=15/2 [Note:- C.S.A:-Curved Surface Area] Therfore outer C.S.A = 2*22/7*17/2*17/2 =454.142sq cm Its inner C.S.A= 2*22/7*15/2*15/2 =343.571sq cm Then 454.142+343.571=797.7134 Rate of painting it=25 paise=Rs. 0.25 Therefore, 797.7134*0.25=Rs.199.4275 Hence the cost of polishing the hemispherical bowl is Rs. 199.43 . |
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| 48. |
x +372x-533x - 55--25 |
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Answer» x=3/2 is the correct answer. |
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| 49. |
powhuse is 26 cm, find the other two sidesThe sides of a tria3 at 25 paisa per sq. m.m, 160 m and 200 m. Find the cost of ploughingrimeter of one square is 748. |
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Answer» Use Heron's formula with sides a,b and c s=a+b+c/2 Area=√s(s−a)(s−b)(s−c) Then, s = (120 + 160 + 200)/2 = 480/2 = 240 Area of triangle = √240(240−120)(240-160)(240−200)= √240*120*80*40= 12*8*100= 9600 sq m Therefore, Cost of ploughing a field = 9600 *.25= Rs 2400 |
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| 50. |
gets on it. What is the mass of man?the wall is 16128 m, what is its width?ue surface is polished at 2 paisa per dm2, then find the cost incurred to polish.ving a length of 3 m and breadth 2 m is floating on a lake. The boat sinks by 1 cm when a mant of a wall is six times its width and the length of the wall is seven times its height. If volume ofolume of a rectangular block of stone is 10368 dm. Its dimensions are in the ratio of 3:2:1. If itsen216 |
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Answer» 15)The dimensions are 3x : 2x : x The volume is { 6x }^{ 3 }=10368. So, x is { 6x }^{ 3 }=10368 therefore x = 12 So, the dimensions are 36cm, 24cm and 12 cm respectively. The surface area is 2(36 ×24+ 24× 12+ 12×36)=3168 cm^2 Total cost is 3168×0.02=Rs. 63.36 |
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