Is the positive integer n odd?
I. 2n is even.
II. n(n + 1) = 6
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In the following questions each question is followed bydata in the form of two statements labeled as I and II. You must decide whether the data given in the statements are sufficient to answer the questions. Using the data make an appropriate choice from (a) to (d) as per the following guidelines:
Is the positive integer n odd?
I. 2n is even.
II. n(n + 1) = 6
Is x an integer?
I. 5x is a positive integer.
II. 10x = 1
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Is $$3^n > 2^k ?$$
I. k = n + 1
II. n is positive integer
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If x is a positive integer, is the HCF of 150 and x a prime number?
I. x is a prime number.
II. x < 4
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If n and m are real numbers, is n < m ?
I. $$n^2 < m^2$$
II. $$\mid m \mid < \mid n \mid$$
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Is the integer n divisible by 45?
I. n is a miultiple of 36
II. The units digit in n is 0
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Is the integer n a prime?
I. 4 > n
II. n > 1
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Is the positive integer n even?
I. $$n^4$$ is odd
II. $$2n^5$$ is even
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What is the cost of laying an outside road all around the circular field ?
I. The breadth of the road is 5 m.
II. The diameter of the field is 500m and the cost of laying the road is Rs. 40 per sq.m
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$$0 \leq \theta \leq 90^\circ \Rightarrow \tan \theta = ?$$
I. $$\theta$$ is an angle in a triangle.
II. $$\sin \theta = \frac{\sqrt{3}}{2}$$
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Is the integer p a prime number?
I. 2p has exactly 3 factors
II. p is an even number
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Is $$\mid 15 - m \mid + \mid m - 15 \mid > 15 ?$$
I. $$m > 6$$
II. $$m < 7$$
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For a positive real number x, is $$x^3 = 125?$$
I. $$x > 4$$
II. $$x < 6$$
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What is the area of the rectangle ABCD?
I. The circumference of the rectangle is 24 cm.
II. The sides of the rectangle are in the ratio 1 : 2
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What is the cost of each table?
I. 2 tables and 2 chairs cost Rs 10,000/-
II. 3 chairs and 3 tables cost Rs 15,000/-
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What is the two digit number xy?
I. xy is a multiple of 97
II. x + y = 6
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TA and TB are tangents to a circle from an external point T. Whatis the length of the chord AB?
I. Radius of the circle is 6 cm
II. AT = 8 cm
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What is the sum of the two integers a and b?
I. LCM of {a, b} = 576
II. HCF {a, b} = 4
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What is the value of $$\theta$$?
I. The matrix $$\begin{bmatrix}\tan \theta & 1 \\1 & 1 \end{bmatrix}$$
II. $$0 < \theta < \frac{\pi}{2}$$
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For three non empty sets A, B and C, what is $$n(A \cup B \cup C)$$?
I. $$n(A \cup B) = 64$$
II. $$n(B \cup C) = 124$$
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In each of the Following questions a sequence of numbers or letters that follow a definite pattern is given. Each question has a blank space. This has to befilled bythe correct answer from the four given options to complete the sequence without breaking the pattern.
(5, 14) : (25, 196) :: ............. : (81, 49)
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625 : ........ :: 1296 : 6
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122 : 290 :: 442 : ..........
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20736 : 144 :: ....... : 288
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WU : FD :: ZX : .........
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$$X^2 - 2X + 1 : X^3 - 3X^2 + 3X - 1 :: X^2 - 4X + 4 : ............$$
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$$5 + 2\sqrt{6} : \sqrt{3} + \sqrt{2} :: 18 + 2\sqrt{77} : .............. $$
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$$(3^5 \times 7^2 \times 11) : (36) :: (5^3 \times 11^2 \times 13) : ..............$$
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$$\begin{bmatrix}7 & 2 \\-3 & 3 \end{bmatrix} : 27 :: ........ : 22$$
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(11, 12) : 265 :: ......... : 313
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In the Following questions pick the odd thing out.
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The following questions followa definite pattern. Observe the same and fill in the blanks with suitable answers.
1297, 626, 257, ......... 17, 2.
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4, 18, 48, ......, 180, 294.
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ZIA, Y4C, X9E, ........., V25I
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10, 12, 15, ......., 24, 30
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0, 6, 20, ......, 72, 110
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$$\frac{1}{2}, \frac{1}{24}, \frac{1}{720}, ..............$$
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3, 10, 29, 66, ......., 218
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$$20, 16\frac{2}{3}. 14\frac{2}{7}, 12\frac{1}{2}, ............, 10$$
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3, 5, 9, 17, .........., 65, ......
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MNPT, JKMQ, GHJN, ......, ABDH
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The following table shows the production of different types of two wheelers from 1993 to 1998. Study the table carefully and answer the Following questions.

What is the maximum difference in the production of any two types of two wheelers for the years 1997 and 1998?
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The approximate percentage increase in the total production of all types of two wheelers in 1997 in comparison to 1995 was
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How many types of two wheelers have shown a continuous growth in the production for the given period?
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The pie diagram given here shows the distributions of students in six schools A, B, C, D, E and F in a town. Answer the following questions based on it.

If the number of students in all the schools of the town is 5400 in a year then the number of the students in school E is
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In a year the total number of students in schools Cand B together is 1800 then the number of students in the school D that year is
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If the difference in the number of students in B and C in anyear is 250, then the total number of students in that year all the schools in the town is
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If the school A has 350 students in a year then the numberof students in the school E (in thousands) in that year is
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In which schools in an year the number of students in B and C together is double the number of students
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A Survey is conducted in 400 persons with regard to the readership of three national dailies E, D and T revealed the following information:
170 read E, 170 read D, 190 read T, 50 read E and D, 70 read D and T, 60 read E and T, 30 Read none and20 read all the three papers
Draw a Venndiagram for this data and answer the following questions
How many read either D only or T only?
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How many read only E?
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In a code, vowels of English alphabets are coded to $$\alpha, \beta, \gamma, \delta, \eta$$ respectively which each of the consonant is coded to the third successive consonant cyclically. following this coding process answer the following questions.
Which letter is coded as H ?
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The code for the word ‘CYCLE’ is
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The code for the word ‘DOZEN’ is
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Which word is coded as $$F \delta \delta O$$?
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Which word is coded as $$P \gamma \delta R$$?
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In a code ‘SROLFH’ is coded for ‘POLICE’, then the code for ‘STATION’
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In a code ‘BUS‘ is coded as ‘YFH’. The code for ‘CAR’ in their code is
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If CRICKET is coded as BOQHBJDS then the word that is coded as GNBJDX is
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If AMKNSRCP is the code for COMPUTER then the word coded as KMSQC is
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If FDSLWDO is the code word for CAPITAL then the code for HOTEL is
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It was Thursday on Feb $$15^{th}$$ 2018. Whatday of the week will be December $$15^{th}$$ 2018?
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A clock strikes once at 1’o clock. twice at 2’o clock and so on. A person started counted from 5’o clock in the morning and heard 69 strikes, the time when he heard the last strike is
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The acute angle between the two hands of a clock when the time is fifteen minutes past five is
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A is father of B and C; E is the mother of B while D is wife of F. If F is the father of E then what is the relation between D and E
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Three trains A, B and C start at a station in different routes to reach their destination 90kms, 70kms and 85kms away respectively. If they start at 10 a.m and moveat respective speeds 45kms, 40kms and 35kms per hour. then the order in which they reach their respective
destinations is
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Anita left home for the bus stop 20 minutes late than usual. It takes 15 minutes to reach the bus stop. If she reached the bus stop at 8.30 am. at what time does she usually leave home for the busstop.
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Five persons A, B, C, D and E sit around a table such that A is diagonally opposite to E; C and D are oneitherside of A. If there is only one person D to the right A, the anti clockwise order in which they sits is
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If $$x \triangle y = (x - 2y) + 2xy$$, then a zero value of x such that $$x \triangle x = 0$$is
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Consider the string of letters given below:
BCDEOEOONQRSOVOVOOBKBOBOO
How many letters are immediately preceded by two O’s and immediately followed by no O’s
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If $$\alpha$$ means $$( )$$
$$\beta$$ means $$\div$$
$$\gamma$$ means $$+$$
$$\delta$$ means $$-$$
$$\wedge$$ means $$X$$
then find the value of $$2 \wedge 3 \gamma 4 \delta 8 \beta 2 \gamma 4 \wedge 3$$
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$$\frac{1}{a^{x - y} + a^{x - z} + 1} + \frac{1}{a^{y - z} + a^{y - x} + 1} + \frac{1}{a^{z - x} + a^{z - y} + 1} =$$
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For $$a \neq 0$$, $$\left(\frac{1}{1 + a^2 + a^{-2}} + \frac{1}{1 + a^{-2} + a^{-4}}\right)^{-1} - 1 =$$
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$$a : b :: 2 : 3; b : c :: 4 : 5 \Rightarrow a + b : b + c =$$
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In an alloy of 35 kgs the ratio of two metals A and B is 4 : 1. If 1 kg of metal B is added then the ratio of A and B in the new allow is
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$$\sqrt[4]{17 + 12\sqrt{2}} =$$
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If $$x = 2 + \sqrt{3}, xy = 1$$, then $$\frac{x}{\sqrt{2} + \sqrt{x}} + \frac{y}{\sqrt{2} - \sqrt{y}} =$$
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The number of integers between 100 and 1000 whichare divisible by eachof 4, 5 and6 is
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The number of natural numbers k such that $$\frac{3k^2 + 4k + 12}{k}$$ is a prime is
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All the numbers 411, 752 and 1031 leave same remainder 8 whendivided by n. The value of n is
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The sum of the greatest common divisor (GCD) andthe least common multiple (LCM) is 403 and their LCMis 12 times their GCD. If one of those numbers is 124, then the other number is
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$$5 + \frac{1}{6 + \frac{1}{8 + \frac{1}{10}}} =$$
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0.6666 ... ... ... + 0.7777 ... ... ... + 0.8888 ... ... ... =
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If $$a_1, a_2, a_3$$ and $$a_4$$ is the decreasing order of the elements in $$\left\{\frac{2}{7}, \frac{7}{15}, \frac{5}{8}, \frac{9}{23}\right\}$$ then $$a_1 - a_4 =$$
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The largest integer in the set $$\left\{x \epsilon R: \mid x - 2 \mid < 5\right\}$$ is
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If 16% of a property is worth Rs 3.52 lakhs then 25% of the property is worth (in lakhs of rupees)
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If 25% of a number m is added to another number n then n increases by 10% then m : n =
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By selling a mobile for Rs. 5700, a trader would lose 5%. The price at which he sell it to gain 5% is
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The cost price of anarticle is Rs 800/-. Its marked price is Rs 1000/-. The shopkeeper has announced a discount because of which he incurs a loss of 10%. The discount percentage is
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P, Q, R are partners in a business. P invested half as much as Q and Q invested twice as much as R. If R’s investment is Rs. 5630, then the investment (in Rupees) of P and Q together is
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In a property A, B and C have shares in the ratio 5:6:11. If C gets Rs 3 lakhs more than A then 50% of the share of B (in lakhs of rupees) is
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Two pipes P and Q can separately fill a cistern in 20 and 30 minutes respectively. There is another exhaust pipe R at the bottom of the cistern. If all the three pipes are opened at the same time, the cistern will be full in 24 minutes. The time (in minutes) for the pipe R to
empty the full cistern is
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Two taps A and B can fill a tank independently in 10 and 15 minutes respectively while C empties the full tank in 20 minutes. If all the three are opened for 1 minute and C is closed then extra time (in minutes) to get the tank filled is
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The speed ( in kmph) of a person who crosses a 1200 meter long bridge in 12 minutes is
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A person travels from P to Q at a speed of 60 kmph and returns at a speed of 45 kmph If total time taken is $$3\frac{1}{2}$$ hours then the distance (in kms) between P and Q is
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P and Q can do a work individually in 50 and 40 days respectively. They together agreed to complete that work for Rs. 900. Then the share of P ( in rupees) in this amount is
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A and B can do a piece of work in 20 days.The same work can be done by B and C in 30 days; C and A in 40 days. If A works alone the numberof days required to complete the work is
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The perimeter of a semicircle is 144 cm. Then its area ( in sq.cms) is ( Here take $$\pi = \frac{22}{7}$$)
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The area of the pentagon ABCDE, given that $$AB = BC = CD = AE = 2, DE = 2\sqrt{2}$$ and $$\angle BAE = \angle BCD = 90^\circ$$ is
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A hallow iron pipe of 63 cms length having outer circumference of 440 cmis of thickness 4 cms. The volume(in cubic cms) of the iron used is ( Here take $$\pi = \frac{22}{7}$$)
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The surface area of a hemisphere is 16632 sq.cm. Then its volume (in cubic centimeters) is ( Here take $$\pi = \frac{22}{7}$$)
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A rectangle of length l meters and breadth 50 meters has an area which is equal to the area of a square with 90 meters diagonal. Then l =
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In 10 minutes a person can walk around a rectangular field of 300 m X 200 m. The speed (in kmph) of the person is
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If the radius of a circular wheel is 14 cm. then the number of revolutions necessary to cover a distance of 105.6 meters is ( Here take $$\pi = \frac{22}{7}$$)
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The largest 3-digit number x satisfying the congruence $$3x + 2 \equiv 4 (mod 13)$$ is
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For real numbers a and b write $$a * b = a^2 + ab - b^2$$. If $$4 * x = 6$$ then $$(x - 2)^2 =$$
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The inverse of $$(p \wedge \sim q) \rightarrow r$$ is
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Consider the statement S: “If 10 < 8 then 2 + 4 = 8". Then S is
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For any set S let n(S) denote the number of elements in S. If A, B and C are sets such that
$$n(A \cup B \cup C) = 31, n(A) = 20, n(b) = 16, n(C) = 8, n(A \cap B \cap C') = 3, n(A' \cap B \cap C) = 2$$ and $$n(A \cap B' \cap C) = 4$$ then $$n(A \cap B \cap C) =$$
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If $$P(A)$$ is the power set of the non-empty set $$A$$, define a relation $$R$$ by $$XRY$$ if and only if $$X \subseteq Y$$ for $$X,Y \epsilon P(A)$$, the relation R is not
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The number of injective functions from a 5-elementset into a 8-element is
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The intercept made on the X-axis by the line passing through (3, -5) and (-2, 7) is
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The equation of the perpendicular bisector of the line segment joining the points (-2, 3) and (1, -2) is
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$$\sin^2 60^\circ + \cos^2 225^\circ + \tan^2 210^\circ + \cot^2 240^\circ =$$
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For $$\alpha$$ and $$\beta$$ with $$0 \leq \alpha, \beta < \frac{\pi}{2}$$ if $$\cos \alpha = \sin \beta = \frac{1}{2}$$ then $$\alpha + 2\beta = $$
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$$\tan \theta = \frac{3}{4} \Rightarrow \tan 2\theta + \sec 2\theta = $$
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Fromthe top of a building of height 60 feet which is on the bank of a river, the angle of depression of a house onthe other side of the river is observed to be $$60^\circ$$. The widthofthe river (in feet) is
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If $$x - \alpha, x - \beta$$ and $$x - \gamma$$ are factors of the polynomial $$3x^3 + 4x^2 + 2x + 5$$ then the polynomial having factors $$x - \frac{1}{\alpha}, x - \frac{1}{\beta}$$ and $$x - \frac{1}{\gamma}$$ is
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If $$x^2 - 4$$ divides $$x^4 + ax^3 + bx^2 - 5x + 4$$ then $$a - b =$$
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A factor of $$2x^4 - 3x^2 + 2x - 1$$, among the following is
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If (x - 2) is a factor of $$p(x^2 + 4)$$. where p(x) is a polynomial. then a factor of p(x) is
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Two numbers are in the ratio 5:6 and when 3 is added to each of them. their ratio becomes 7:8. Then the sum of those two numbers is
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If $$\begin{bmatrix}3 & -2 \\-1 & 2 \end{bmatrix}\begin{bmatrix}x\\y \end{bmatrix} = \begin{bmatrix}11 \\-5 \end{bmatrix}$$ then 3x + 7y =
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If $$S_1, S_2$$ and $$S_3$$ denote the sums of the first n, 2n and 3n terms respectively of an arithmetic progression then $$\frac{S_3}{S_2 - S_1} =$$
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If S is the sum of five consecutive even integers then the least among them is
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The coefficient of $$x^{n - 1}$$ in $$(x - 1)(x - 2)(x - 3) ................. (x - n)$$ is
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The term independent of x in the binomial expansion of $$\left(\frac{3x^2}{2} - \frac{1}{3x}\right)^9$$ is
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$$A = \begin{bmatrix}2 & 3 \\4 & 5 \end{bmatrix} \Rightarrow \mid A^5 \mid =$$
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If $$i^2 = -1$$ and $$A = \begin{bmatrix}i & 0 \\0 & -i \end{bmatrix}$$ then $$A^{-1} =$$
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$$\lim_{x \rightarrow 0}\frac{\sqrt{1 + x} - \sqrt{1 - x}}{x}$$
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$$y = x \sin x \Rightarrow \frac{dy}{dx} =$$
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If the hypotenuse of a right angled isosceles triangle is 8 cm. then its area, in square centimeters, is
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In the quadrilateral ABCD, it is given that AB = 40, BC = 250, CD = 50, 2BAD = ZABC = $$90^\circ$$ and AD is parallel to BC. The perimeter of the quadrilateral ABCD is
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A, B and C are three points on the circle with centre O. In $$\triangle$$ABC if $$\angle$$B = $$60^\circ$$, $$\angle$$C = $$70^\circ$$ then $$\angle$$BOC =
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The length of the median through A of $$\triangle$$ABC where A(4, 2), B(6, 5) and C(1, 4) is
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If A(4, 1), B(7, 4), C(13, 2), D(x, y) are the vertices of a rectangle ABCD then(x, y) =
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The mean deviation of the scores 3, 5, 7, 9, 11 and 13 from their arithmetic mean is
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In 12 consecutive odd numbers the arithmetic mean of the first five numbers is 85. The difference of the medians ofthe first five numbers and the last five numbers is
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The mode of the following observations is:
14, 21, 64, 78, 42, 21, 39, 42, 21, 18, 17, 21, 10, 21
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If $$\sigma$$ is the standard deviation of $$x_1, x_2, ... ... x_n$$ then the standard deviation of $$9 + 3x_1, 9 + 3x_2, ..... ..... 9 + 3x_n$$ is
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The variance of the first five odd natural numbers is
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The rank correlation coefficient r of a distribution lies in the interval
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A box contains nine tickets numbered 1 to 9. If 3 tickets are drawn from the box one at a time, the probability that they are alternatively either odd. even. odd or even. odd, even is
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A number is chosen at random from the first 100 natural numbers. The probability that the chosen number is divisible by 7 is
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If A and B are independent events such that $$P(A \cap B) = \frac{3}{25}, P(B) = \frac{11}{25}$$ then $$P(\overline{A}) = $$
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If three unbiased coins are tossed then the probability that at least two coins give heads is
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Choose the correct meaning of the word given:
importunate
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decorum
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connoisseur
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subsist
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enfeeble
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myriad
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Fill in the blank choosing the correct word:
He took a .............. of beer.
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This region is known for its ............... vegetation.
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We must .......... from smoking.
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It is difficult to ................. these old documents.
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Choose the correct answer:
In IP address, IP stands for
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...................... is a mobile operating system developed by Google
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The smallest unit of a digital image that can be displayed on a digital display device is ................
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MMS stands for ................
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Compressing one or more items into a smaller archive is called .....................
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Comparing one’s products /services to those of competitors in order to improve quality and performance is called ..........
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The monetary authority of our country is the ...........
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In the sale or supply of goods or services, something that is ready for immediate use is called ................
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The written record of what is said at a meetingis called ................
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A person who buys shares in companies hoping the price will rise, so that they can be sold later at a profit is ................
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“Had he not been a dreamer. he would not have gonethis far”. The statement implies that ...............
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I am afraid you will have to put up ................ this inconvenience.
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Let us do it ourselves ............ expecting the governmentto doit forus.
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We thought Sindhu would lose the match but she scraped through in the final set. The underlined phrase means that she ............
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He asked me, “Have you seen that film?” The sentence may be rewritten in indirect speech as: He asked me ............
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To look after the transport, .............. special officer has been appointed.
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I ............. Ravi since 1993.
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Fill in the blanks with the appropriate phrase/verb/preposition:
He felt that he ........... by his own people.
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I am thinking .......... a novel.
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If you .............. games regularly. you would become strong and healthy.
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Many accidents ............... rash driving.
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The child was ................ short to reach the top shelf.
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We went to the park ................
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Can you tell me ................?
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His apology took the edge off her anger. The underlined phrase means that his apology .................
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Read the passage below and answerthe following questions.
Mascowis the world’s most expensive city for expatriates followed by Tokyo whichalso is Asia’s most expensivecity.
The cost of Living Survey 2008 has shown Mumbai and NewDelhi taking the bottom two spots of Asia’s ten most expensive cities. Mumbai is on 48th spot in the world wide list and NewDelhi is on 55th spot. New Delhi incidentally shares its 55th spot on the list with Los Angeles.
The survey covers 143 cities across six continents and measures the comparative cost of over 200 items in each location including housing, transport, food, clothing, household goods and entertainment.
It is the world’s most comprehensive cost of living survey and is used to help multinational companies and governments determine compensation allowances for their expatriate employees.
Which word means “persons living outside one’s own country”?
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Amongthe following, whichcity is the most expensive in the world?
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What is Mumbai’s rank in Asia’s ten most expensive cities?
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Which item is not mentioned in the passage for measuring the comparative cost of different items?
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Whom does the survey help the most?
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Read the passage below and answer the following questions
Stories have survived for centuries in the formof folklore because man never tired of hearing themrepeated. Childrenstill delight in stories told to them by their elders, and it may well be that a primary motive for learning to read is the insatiable desire of a child for more stories than his parents or grandparents can supply. Narration, as a mode of discourse, arises from the universal desire of humanbeings to hear a story, whetherit is new or old. The media of mass communication — television, radio, moving pictures — have vastly multiplied the means of satisfying this desire, but have added little to the art of narration itself.
Good narration depends upon sequence, unity and point. The imagined sequence must be chronological, for narrative must present actions in time. The written sequence, however, does not have to be in the same orderas the imagined sequence — often, infact , a story maystart in the middle, “flash back” to earlier related events, and then conclude with later events that give a sense of resolution there is a sense of past, present and future to keep the action going,to give the readerthat feeling of pace which1s so vital in keeping his interest alive.
What is the main reasonfora child to learn reading?
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Which word means “too great to be satisfied”?
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Which statement is true according to the author?
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The media of mass communication has .............. the art of narration.
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Which is not stated as essential for good narration?
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Read the passage below and answerthe following questions.
Manis the Reasoning Animal. Such is the claim. I think it is open to dispute. Indeed, my experiments have proven to me that he is the Unreasoning Animal. In truth, manis incurably foolish. Simple things whichother animals easily learn, he is incapable of learning. Among my experiments was this. In an hourI thought themto be friends with a rabbit. In the course of two days I wasable to add a fox, a goose, a squirrel and some doves and finally a monkey. They lived together in peace, even affectionately.
Next, in another cage I confined an Irish Catholic from Tipperary, and as soon as he seemed tame I added a Scotch Presbyterian from Aberdeen. Next a Turk fromthe wilds of Arkansas: a Buddhist from China: a Brahman from Benares. Finally, a Salvation Army Colonel from Wapping. Then I stayed away for two days. When I came back to note results, the cage of Higher Animals wasall right, but in the other there was but a chaos of
gory odds and ends of turbans and plaids and bones and flesh-not a specimenleft alive. These Reasoning Animals had disagreed ona theological detail and carried the matter to a Highercourt.
The writer ........... the view that manis a reasoning animal
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Which description of manis Not true according to the author?
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The higher animals referred to in the passage are ...............
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What did the writer find when he went for noting the results?
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The “Higher Court” refers to
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