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(#M40015416) MBA QUESTION algebra, quadratic equations, inequalities, functions Keep an EYE Keep an eye puzzle Keep an eye puzzle

The number of unordered positive real solutions to x3 + y3 + z3 = 4(x + y + z), and x2 + y2 + z2 = xyz are

1) 1
2) 0
3) More than 1 but finite
4) Infinite

Asked In MBA (12 years ago)
Unsolved
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(#M40015417) MBA QUESTION algebra, quadratic equations, inequalities, functions Keep an EYE Keep an eye puzzle Keep an eye puzzle

ABC is a three digit number such that ABC = 4 [AB + BC + CA], where AB, BC and CA are all two digit numbers. Find the total number of possible values for the number ABC.

1) 2
2) 1
3) 0
4) 3
5) more than 3

Asked In MBA (12 years ago)
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(#M40015418) MBA QUESTION number systems, progressions Keep an EYE Keep an eye puzzle Keep an eye puzzle

(19^23-19)/23what is the remainder?

Asked In MBA (12 years ago)
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(#M40015419) MBA QUESTION number systems, progressions Keep an EYE Keep an eye puzzle Keep an eye puzzle

let A,B,C,x be single digit positive integers . Let x be the quotient when A000 is divided by ABC. the different values of x possible is

1) 3
2) 4
3) 5
4) 6

Asked In MBA (12 years ago)
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(#M40015421) MBA QUESTION number systems, progressions Keep an EYE Keep an eye puzzle Keep an eye puzzle

What is the remainder when 25! is divided by 29 ?

1) 0
2) 5
3) 23
4) 28

Asked In MBA (12 years ago)
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(#M40015420) MBA QUESTION algebra, quadratic equations, inequalities, functions Keep an EYE Keep an eye puzzle Keep an eye puzzle

If a,b are the roots of x2+ px+ q =0, and g,d are the roots of x2+ px- r =0, then (a-g)(a - d) is equal to

1) q+r
2) q-r
3) -2(q+r)
4) -2(p+q+r)

Asked In MBA (12 years ago)
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(#M40015422) MBA QUESTION number systems, progressions Keep an EYE Keep an eye puzzle Keep an eye puzzle

Consider the positive integers that such that its digits are either 1,2 or 3. Define a function f such that f(N) = the number of positive integers consisting of only 1, 2 , and 3 whose digits sum to N. find f(10)

1) 81
2) 149
3) 274
4) 365
5) 553

Asked In MBA (12 years ago)
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(#M40015424) MBA QUESTION number systems, progressions Keep an EYE Keep an eye puzzle Keep an eye puzzle

How many pairs of positive integers a, b have b < a < 1000 and their arithmetic mean equal to their geometric mean plus 2?

1) 2
2) 3
3) 29
4) None of these

Asked In MBA (12 years ago)
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(#M40015423) MBA QUESTION algebra, quadratic equations, inequalities, functions Keep an EYE Keep an eye puzzle Keep an eye puzzle

the expenses of a hostel are partly fixed and partly varying directly with the no. of occupants.if no. of occupants are 60,each of the occupants has to bear rupees 1200 per month and if there are 30 more occupants,then the share of each of the occupants comes down by rupees 200 per occupant.how many occupants should be there if the share of each occupant is rupees 900.pl. provide sol.

1) 120
2) 150
3) 180
4) 200

Asked In MBA (12 years ago)
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(#M40015425) MBA QUESTION permutations and combinations, probability Keep an EYE Keep an eye puzzle Keep an eye puzzle

On a regular hexagon,three points are selected at random, which result in three parts along the perimeter. Find the probabiltiy that the sum of the lengths of the two smaller parts exceeds that of the greater.

1) 1/4
2) 3/10
3) 1/3
4) 3/20

Asked In MBA (12 years ago)
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