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MBA/MCA Entrance Test - October - 2011 - ANUCDE

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134. Let N denote the set of positive integers the relation ≤ n N is<br />

(1) an equivalence relation (2) reflexive but not symmetric<br />

(3) symmetric but not reflective (4) neither reflexive nor symmetric<br />

135. If P and Q are two statements then the symbolic form of “p” and not “q” is<br />

(1) p ∧ q (2) p ∨ q (3) p ∧ q (4) p ∨ q<br />

136. If p and q are two statements a tautology among the following is<br />

(1) p ∨ ( q)<br />

(2) p ∧ ( q)<br />

(3) ( p)<br />

∧ q (4) p ∧ q<br />

137. { x ∈ R : x −1<br />

= 3}=<br />

———————.<br />

(1) { x ∈ R : − 2 < x < y}<br />

(2) { x ∈ R : − 2 ≤ x ≤ y}<br />

(3) {− 2, 4}<br />

(4) {− 1, 0, 1, 2, 3}<br />

138. The number of solutions of x − 7| x|<br />

+ 12 = 0 is<br />

2<br />

(1) 1 (2) 2 (3) 3 (4) 4<br />

x<br />

139. lim =<br />

x → 0<br />

1 + x − 1 − x<br />

(1) 1/2 (2) 1 (3) 2 (4) 0<br />

d<br />

140. { x<br />

3 + sin x}<br />

=<br />

dx<br />

(1) 3 x<br />

2 + sin x (2) 3 x + cos x (3) 3 x<br />

2 + cos x (4) x cos x<br />

2 +<br />

141. In a distribution of 6, 4, 8, 3 occur with frequencies 4, 2, 5, 7 respectively then<br />

the arithmetic mean is<br />

(1) 5 (2) 5.25 (3) 6 (4) 6.25<br />

142. The mean and median of a unimodal grouped data are 72.5 and 73.9<br />

respectively. The mode is<br />

(1) 66.7 (2) 77.6 (3) 67.6 (4) 76.7<br />

19<br />

MB/MCCET <strong>2011</strong>

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