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Q #21
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Quants Question

Directions: Read the following information to answer the question.

Let p and q be the roots of the quadratic equation x2 – ( - 2) x - - 1 = 0. What is the minimum possible value of p2 + q2?

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 q = α–2 and pq = –α – 1

(p + q)2 = p2 + q2 + 2pq,

Thus (α–2)2 = p2 + q2 + 2(–α– 1)

p2 + q=  α2 – 4α + 4 + 2α + 2

p2 + q=  α2 – 2α + 6

p2 + q2 = α2 – 2α + 1 + 5

p2 + q2 = (α – 1)2 + 5

Thus, minimum value of p2 + q2 is 5.


Q #22
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Quants Question

Directions: Read the following information to answer the question.

Two men X and Y started working for a certain company at similar jobs on January 1, 1950. X asked for an initial salary of Rs 300 with an annual increment of Rs 30. Y asked for an initial salary of Rs 200 with a rise of Rs 15 every six months. Assume that the arrangements remained unaltered till December 31, 1959. Salary is paid on the last day of the month. What is the total amount paid to them as salary during the period?

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X ->    a = 300, d = 30, t = 10;                   

    s = 5(600 + 9 × 30 × 12) = 870 × 5 × 12 = 52,200.       

    Y ->    a = 200, d = 15, t = 20; s = 10(400 + 19 × 15) × 6 = 41,100.


Q #23
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Quants Question

Directions: Read the following information to answer the question.

How many three digit positive integers, with digits x, y and z in the hundred’s, ten’s and unit’s place respectively, exist such that x < y, z < y and x != 0?

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If y = 2 (it cannot be 0 or 1), then x can take 1 value and z can take 2 values. Thus with y = 2, a total of 1 X 2 = 2 numbers can be formed. With y = 3, 2 X 3 = 6 numbers can be formed. Similarly checking for all values of y from 2 to 9 and adding up we get the answer as 240.

Q #24
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Quants Question

Directions: Read the following information to answer the question.

x and y are real numbers satisfying the conditions 2 < x < 3 and – 8 < y < –7. Which of the following expressions will have the least value?

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Substitute possible figures in the given choices. In choice (a) x can be 2.9 and y can be – 6.9. In choice (c) this becomes 5(xy) which is less than x2y.