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6551.

Rohan invested Rs. 80000 at the rate 10% per annum for one year. If the interest is compounded halfyearly, then the amount received by Rohan at the end of the year will be :

Answer»

(a)RS 88200
(B)rs 88000
(C)rs90000
(d)rs 100000

Answer :Rs. 88200
6552.

Two boats starts at the same instant to cross a river W metre wide. The faster boat reaches the other bank and returns back immediately. What are the distances travelled by them when they meet, where the speeds of these boats are b_1&b_2?

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`(2W)/(b_1+b_2)` , `(2W)/(b_1-b_2)`
`(2W)/(b_1+b_2),b_1,`(2W)/(b_1+b_2),b_2`
`(W)/(b_1+b_2) (b_1)
DATA insufficient

Answer :B
6553.

Howmanydifferentnumbersof 3digits can beformedwiththedigits ,1,2,4,5,7,8, noneof thedigitsbeingrepeatedin anyof thenumberssoformed?

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120
1200
180
270

Answer :A
6554.

A natural number N is such that N = a^2 = b^4 = c^8 , where a, b, c are distinct positive integers, then the least possible value of N is:

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729
1000
256
none of these

Answer :C
6555.

The value of 8! div 5! is :

Answer»

4
16
2
336

Answer :D
6556.

How many different signals, can be made by 5 flags from 8 flags of different colours?

Answer»

(1) 6270
(2) 1680
(3) 20160
(4) 6720

Answer :D
6557.

When a certain number is divided by a certain divisor leaves remainder 43 and another no is divided by same divisor leaves remainder 37. Is sum of both number is divided by samedivisor leaves remainder 13. find divisor .

Answer»

65
75
77
87

Answer :`=5`
6558.

A tea producer mixed two types of tea first of 18Rs /kg and second of 20Rs/kg in ratio of 5 : 3 and sold the mixture at the rate of 21Rs/kg. Find his profit %.

Answer»


ANSWER :0.12
6559.

Incentre of a triangle lies in the interior of :

Answer»

an ISOSCELES triangle only
a right angled triangle only
any EQUILATERAL triangle only
any triangle

Answer :D
6560.

If the function f: R->R be such that f(x) = x-[x], where [x] denotes the greatest integer less than or equal to x, then f^-1(x) is

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[X]-x
1/x-[x]
not defined
none of these

Answer :C
6561.

What should be the minimum markup percentage such that after giving a discount of 66(2)/3 % there will not be a loss?

Answer»

`200%`
`133.33%`
`100%`
`150%`

ANSWER :A
6562.

The roots of a^(2)x^(2)+abx+b^(2),ane0 are :

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equal
non-real
unequal
NONE of these

Answer :C
6563.

Two cards are drawn at random from a pack of 52 cards. What is the probalbility that either both are black or both are jacks ?

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`65/121`
`55/221`
`17/221`
none

Answer :B
6564.

If l, b, p be the length, breadth and perimeter of a rectangle and b, l, p are in GP (in order), then l/b is:

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2:1
`(SQRT3-1):1`
`(sqrt3+1):1`
`2:sqrt3`

ANSWER :C
6565.

If P = (101)^(100) and Q = (100)^(101), then the correct relation is:

Answer»

`P gt Q`
`P LT Q`
`P = Q`
`P = 11/10 Q`

ANSWER :B
6566.

The only library of a business school has total 91 books that are shared among all the students in such a way that every two students share a book on Organizational Behaviour, every three students share a book on Financial Management and every four students share a book on Operations Research. The number of students in the school is :

Answer»

81
84
48
can't be determined

Answer :B
6567.

A man sells chocolate which are in the boxes. Only either full box or half a box of chocolate can be purchased from him. A customer comes and buys half the number of boxes which the seller had plus half a box more. A second customer comes and purchases half the remaining number of boxes plus half a box. After this the seller is left with no chocolate boxes. How many chocolate boxes the seller had initially ?

Answer»

2
3
4
3.5

Answer :B
6568.

If cos^(4)theta-sin^(4)theta=(2)/(3), then the value of 1-2sin^(2)theta is

Answer»

`(4)/(3)`
0
`(2)/(3)`
`(1)/(3)`

Answer :C
6569.

Difference between the interior and the exterior angles of regular polygon is 60^(@). The number of sides in the polygon is :

Answer»

5
6
8
9

Answer :B
6570.

If a Quadrilateral having sidesAB = 6 , BC = 7, CD = 5 . FindAD , if diagonals intersect at right angle

Answer»


Answer :`AD = 2 SQRT(3) CM`
6571.

Simplify the following expressions : 9/5 of (35/9) x (36/74)

Answer»
6572.

If 123! is divisible by12^(n)then find the maximum value of n.

Answer»

58
50
59
60

Answer :a
6573.

The price of a book varies directly as the no. of pages in it and inversely as the time periods in years that have elapsed since the date of purchasing. Two books cost the same, however, the no. of pages in th first book is triple of the second book. If the first book is sold on 18 years ago, how long ago was the second book sold?

Answer»

54 years
9 years
6 years
3 years

Answer :C
6574.

The unit digit of 2^(3^4) xx 3^(4^5) xx 4^(5^6) xx 5^(6^7) xx 6^(7^8) xx 7^(8^9) is :

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0
5
can't be DETERMINED
NONE of these

ANSWER :A
6575.

Find the number of terms in 2x^(2)-(3)/(x)+(5)/(x^(2))+9.

Answer»

1
2
3
4

Answer :D
6576.

Find the value of a . if log_(a)128 = 7.

Answer»

2
3
4
5

Answer :`7/3`
6577.

log_(10)10+log_(10)10^(2)+ . . .+log_(10)10^(n)

Answer»

PRIME number
composite number
a MULTIPLE of 10
none

Answer :B
6578.

The SP of an article is Rs. 3200 and the profit per cent is 33 1/3%. Find the cost price.

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₹ 20000
₹ 2000
₹ 2400
₹ 3000

Answer :C
6579.

The solution of the equations (3x-y+1)/(3)=(2x+y+2)/(5)=(3x+2y+1)/(6) given by :

Answer»

`x=2, y=1`
`x=1, y=1`
`x=-1, y=-1`
`x=1, y=2`

ANSWER :B
6580.

A box contain 420 coin of 1 rupee, 50 paise and 20 paise coin. The ratio of their values is 13 : 11 : 7. The number of 50 paise coins is

Answer»

42
78
66
132

Answer :C
6581.

Approximately wha was the total number of candidates qualified from Delhi in 2002 and 2006 together?

Answer»

27250
25230
30150
26250

Answer :D
6582.

A sum of money doubles itself in 12 years. In how many years would it treble itself ?

Answer»

36 YEARS
18 years
24 years
15 years

Answer :C
6583.

If A = {S} , whichof the followingis a correct statement ?

Answer»

`S in A`
`SsubsetA`
`{S}INA`
A = S

Answer :A
6584.

If area of An Trapezium(is oceles) is 120 cm^(2) height = 8 cm find its diagonal

Answer»


ANSWER :`2 SQRT(137)` CM
6585.

If 10-10 elements are transferred from Set A to Set B, then Set B to Set C and then from Set C to Set A but the received elements can not be transferred to the next set. E.g. the elements obtained from Set A can not transferred to C through Set B. The average of which Set is maximum :

Answer»

A
B
C
can't say

Answer :D
6586.

A tank is connected with 8 pipes. Some of them are inlet pipes and rest work as outlet pipes. Each of the inlet pipe can fill the tank in 8 hours, individually, while each of those that empty the tank i.e outlet pipe, can empty it in 6 hours individually. If all the pipes are kept open when the tank is full, it will take exactly 6 hours for the tank to empty. How many of these are inlet pipes?

Answer»

2
4
5
6

Answer :B
6587.

Multiply 38 by 32.

Answer»

Solution :Step 1: Multiply the unit digits as `8 xx 2 = 16`
Step 2: Add 1 to the left digits, then multiply this INCREASED number by the orginal digits i.e, `3 xx(3+1) = 12`. Thus, we get `38 xx 32 = 1216
6588.

There are two tangents AT and BT on a circle of radius 30 cm. A line OT(=50 cm) connects the centre O with the external point T. another tangent CD touches the circle at P such that C and D lie on the line segment AT and BT respectively. Points P and T lie on the same side of the circle. find the maximum possible area (in sq. cm) of the circle inscribed in the triangle CDT.

Answer»

`56.25pi`
`49pi`
`42.25pi`
NONE of these

Answer :A
6589.

The length of a rectangle is thrice its breath, and its perimeter is 104 meters. What is its area?

Answer»

507 SQ. m.
508 sq. m.
509 sq. m.
510 sq. m.

Solution :Total number of identical chocolates=12
In the first round total number of chocolates to be given to the 3 kids=`3xx5=15`
Since there are fewer chocolates available than the REQUIRED number of chocolates, so there is no WAY to distribute the given chocolates.
Thus the required number of ways=0
6590.

Two circles of radii 4 cm and 9 cm respectively touch each other externally at a point and a common tangent touches them at the points P and Q respectively. Then the area of a square with one side PQ, is

Answer»

97 sq. CM
194 sq. cm
72 sq. cm
144 sq. cm

Answer :B
6591.

An article was sold at 11(1)/(9)% profit. Had it purchased at Rs 1300 less and sold at Rs 3000 less there would have been loss of9(1)/(11)% Find C.P. of article?

Answer»


ANSWER :9000RS
6592.

What is the value of [1/((1 - tan theta ))] - [1/((1 - tan theta ))]?

Answer»

`TAN theta `
`cot 2 theta `
` tan 2 theta `
` cot theta `

ANSWER :3
6593.

A sum of money placed at compound interest doubles itself in 3 years. In how many years will it amount to four times itself?

Answer»


ANSWER :6 YEARS
6594.

For every p, q positive integers at x = 0 or x = 1, the valid relation can be :

Answer»

1.`p^xq^(1-x) = QX + p^(1-x)`
2.`p^xq^(1-x) = px + Q^(1-x)`
3.`p^xq^(1-x) = p^(1-x)qx`
4.either (2) or (3)

Answer :B
6595.

Factorization of Polynomial or expression- xa + ya + xz + yz

Answer»


ANSWER :`(x+y) (a+z)`
6596.

Thereis a vast grassy farm in which there is a rectangularbuilding of the farm-house whose length and breadth is 50 m and 40m respectively . A horse is tethered at a corner of the house with a tether of 80 m long. What is the maximum area that the horse can graze ?

Answer»

`5425pi`
`5245pi`
`254pi`
NONE of these

Answer :A
6597.

""^(7) P_3 =n ""^(7)C_3findthe valueof n .

Answer»

4
8
6
9

Answer :C
6598.

A circular ring with centre O is kept in the vertical position by two weightless thin strings TP and TQ attached to the ring at P and Q. The line OT meets the ring at E whereas a tangential string at E meets TP and TQ at A and B, respectively. If the radius of the ring is 5 cm and OT = 13 cm, then what is the length of AB?

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10/3 CM
20/3 cm
10 cm
40/3 cm

Answer :B
6599.

If log_mn=p, then:

Answer»

`m^n=p`
`p^n=m`
`m^p=n`
`n^n=m`

ANSWER :C
6600.

Each edge of a cube is equally dividedinton parts , thus there are totaln^(3) smallercubes . Let , N_0 toNumber of smaller cubes with no exposed surfaces N_1 to Number of smaller cube with one exposed surface N_2 to Number of smaller cube with two exposed surface N_3to Number of smaller cubes with three exposed surfaces What is the number of smaller cubes with one exposed surface (N_1) ?

Answer»

`4(n-3)^3`
`6(n-2)^2`
`(n-3)^2`
`(n+1)^2`

Answer :B