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## Rahim plans to draw a square JKLM with a point O on the side JK but Practice Data Sufficiency –

Rahim plans to draw a square JKLM with a point O on the side JK but is not successful. Why is Rahim unable to draw the square?

A. The length of OM is twice that of OL.

B. The length of OM is 4 cm.

## Consider integers x, y and z. What is the minimum possible value of Practice Data Sufficiency –

Consider integers x, y and z. What is the minimum possible value of x+ y+ z?

A. x + y + z = 89.

B. Among x, y, z two are equal.

## The average weight of a class of 100 students is 45 kg. The class c Practice Data Sufficiency –

The average weight of a class of 100 students is 45 kg. The class consists of two sections, I and II, each with 50 students. The average weight, WI, of Section I is smaller than the average weight, WII, of Section II. If the heaviest student, say Deepak, of Section II is moved to Section I, and the lightest student, say Poonam, of Section I is moved to Section II, then the average weights of the two sections are switched, i.e., the average weight of Section I becomes WII and that of Section II becomes WI.

What is the weight of Poonam?

A. WII– WI = 1.0

B. Moving Deepak from Section II to I (without any move from I to II) makes the average weights of the two sections equal.

## Thirty per cent of the employees of a call centre are males Practice Data Sufficiency –

Thirty per cent of the employees of a call centre are males. Ten per cent of the female employees have an engineering background. What is the percentage of male employees with engineering background?

A. Twenty five per cent of the employees have engineering background.

B. Number of male employees having an engineering background is 20% more than the number of female employees having an engineering background.

## What is the value of x, if x and y are consecutive positive even in Practice Data Sufficiency –

What is the value of x, if x and y are consecutive positive even integers?

a. (x-y)*2 = 4

b. (x + y)*2 < 100

## D, E, F are the mid-points of the sides AB, BC and CA of triangle A Practice Data Sufficiency –

D, E, F are the mid-points of the sides AB, BC and CA of triangle ABC respectively. What is the area of DEF in square centimeters ?

A. AD = 1 cm, DF = 1 cm and perimeter of DEF = 3 cm.

B. Perimeter of ABC = 6 cm, AB = 2 cm, and AC = 2 cm.

## Is ( 1/a2 + 1/a4 + 1/a6 + …. ) & Practice Data Sufficiency –

Is ( 1/a2 + 1/a4 + 1/a6 + …. ) > (1/a + 1/a3 + 1/a5 + …. ) ?

A. – 3 ≤ a ≤ 3.

B. One of the roots of the equation 4x2 – 4x + 1 = 0 is a.

## AB is a chord of a circle. AB = 5 cm. A tangent parallel to AB touc Practice Data Sufficiency –

AB is a chord of a circle. AB = 5 cm. A tangent parallel to AB touches the minor arc AB at E. What is the radius of the circle?

A. AB is not a diameter of the circle.

B. The distance between AB and the tangent at E is 5 cm

## Each packet of SOAP costs Rs. 10. Inside each packet is a gift coup Practice Data Sufficiency –

Each packet of SOAP costs Rs. 10. Inside each packet is a gift coupon labelled with one of the letters S, O, A, and P. If a customer submits four such coupons that make up the word SOAP, the customer gets a free SOAP packet. Ms. X kept buying packet after packet of SOAP till she could get one set of coupons that formed the word SOAP. How many coupons with label P did she get in the above process?

A. The last label obtained by her was S and the total amount spent was Rs. 210.

B. The total number of vowels obtained was 18.

## A game consists of tossing a coin successively. There is an entry f Practice Data Sufficiency –

A game consists of tossing a coin successively. There is an entry fee of Rs. 10 and an additional fee of Re. 1 for each toss of the coin. The game is considered to have ended normally when the coin turns heads on two consecutive throws. In this case the player is paid Rs. 100. Alternatively, the player can choose to terminate the game prematurely after any of the tosses. Ram has incurred a loss of Rs. 50 by playing this game. How many times did he toss the coin?

A. The game ended normally.

B. The total number of tails obtained in the game was 13.

## Rahim plans to draw a square JKLM with a point O on the side JK but Practice Data Sufficiency –

Rahim plans to draw a square JKLM with a point O on the side JK but is not successful. Why is Rahim unable to draw the square?

A. The length of OM is twice that of OL.

B. The length of OM is 4 cm.

## Consider integers x, y and z. What is the minimum possible value of Practice Data Sufficiency –

Consider integers x, y and z. What is the minimum possible value of x+ y+ z?

A. x + y + z = 89.

B. Among x, y, z two are equal.

## The average weight of a class of 100 students is 45 kg. The class c Practice Data Sufficiency –

The average weight of a class of 100 students is 45 kg. The class consists of two sections, I and II, each with 50 students. The average weight, WI, of Section I is smaller than the average weight, WII, of Section II. If the heaviest student, say Deepak, of Section II is moved to Section I, and the lightest student, say Poonam, of Section I is moved to Section II, then the average weights of the two sections are switched, i.e., the average weight of Section I becomes WII and that of Section II becomes WI.

What is the weight of Poonam?

A. WII– WI = 1.0

B. Moving Deepak from Section II to I (without any move from I to II) makes the average weights of the two sections equal.

## Thirty per cent of the employees of a call centre are males Practice Data Sufficiency –

Thirty per cent of the employees of a call centre are males. Ten per cent of the female employees have an engineering background. What is the percentage of male employees with engineering background?

A. Twenty five per cent of the employees have engineering background.

B. Number of male employees having an engineering background is 20% more than the number of female employees having an engineering background.

## What is the value of x, if x and y are consecutive positive even in Practice Data Sufficiency –

What is the value of x, if x and y are consecutive positive even integers?

a. (x-y)*2 = 4

b. (x + y)*2 < 100