SSCCPO20March2016AfternoonShift Related Question Answers

101. Copper substances when exposed to air gains a green coating due to the formation of:

102. Match List I and List II and mark the correct answer: List I List II a. Taiga 1. Jacobabad b: monsoon 2. Inidia c: Alpine 3. Veckhoyansk d: Desert 4. La Paz

103. The sum of three consecutive natural numbers divisible by 3 is 45. The smallest number is:

104. A sold a watch at a gains of 5% to B and B sold it to C at a gain of 4%. If C paid Rs. 91 for it, the price paid by A is:

105. A can do a piece of work in 12 days and B in 24 days. If they work together, in how many days will they finish the work ?

106. A car completed a journey of 400 km in $$12\frac{1}{2}$$ hrs. The first $$\frac{3}{4}$$th of the journey was done at 30 km/hr. Calculate speed for the rest of the journey.

107. A sells a car priced at Rs. 36,000. He gives a discount of 8% on the first Rs. 20,000 and 5% on the remaining Rs. 16,000. B also sells a car of the same make, priced at Rs. 36,000. He gives a discount of 7 % on the total price. Calculate the actual prices charged by A and B for the cars.

108. The data given in bar diagram relate to the department wise admission of 320 students to B.S.C. (Honours) first year classes of a certain college in the given five subjects. Study the graph and answer the questions. The subject in which the difference in the number of male and female students is minimum in:

109. The difference of the choice of the subject between male and female students is maximum for the subject

110. The total number of male students who got admitted in Mathematics and Economics as compared to the total number of female students getting admission in Mathematics and Economics is:

111. The subject which the female students are finding difficult as compared to other subjects is:

112. The value of the following is: $$\frac{\sin\theta\ \cos ec\theta\ \tan\theta\ \cot\theta}{\sin^{2}\theta+\cos^{2}\theta}$$

113. A train 150 metre long takes 20 seconds to cross a platform 450 metre long. The speed of the train in, km per hour, is:

114. If $$\cos\theta + \sec\theta = \sqrt{3}$$, then the value of $$(\cos^{3}\theta + \sec^{3}\theta)$$ is:

115. The Pie-chart shows the result of a survey among 119060 people concerning the use of tobacco. Study the Pie-chart and answer the questions. (PIPE = $$36^\circ$$) Let P be the percentage of people using Cigarettes, Pipe and Bidi as their smoking means and Q be the percentage of people using other means as their smoking habits. Then P is more than Q by:

116. The number of people smoking Cigarettes is:

117. The number of people profering Bidi is:

118. The number of Cigarette smoking people is greater than the number of Pipe smoking people by:

119. The percentage of people under survey, who do not have any smoking habit is:

120. $$\triangle ABC$$ is a right angled triangle with $$AB=6 cm$$, $$BC = 8 cm$$. O is the in-centre of the triangle. The radius of the in-circle is:

121. By selling an umbrella for Rs. 30, a shop-keeper gains 20%. During a clearance sale, the shop-keeper allows a discount of 10%. Find his gain percent during the sale season.

122. A, B and C working separately can do a piece of work in 11 days, 20 days and 55 days respectively. In how many days, the work will be completed if A is assisted by B and C on alternate days ?

123. The value of the following is: $$\frac{0.2 \times 0.02 \times 0.002 \times 32}{0.4 \times 0.04 \times 0.004 \times 16}$$

124. If $$ x = \sqrt[3]{7}+3$$ then the value of $$x^{3}-9x^{2}+27x-34$$ is:

125. In $$\triangle ABC$$ and $$\triangle PQR$$, $$\angle B=\angle Q, \angle C=\angle R$$. $$M$$ is the midpoint of side $$QR$$. If $$AB : PQ = 7 : 4$$, then $$\frac{area(\triangle ABC)}{area(\angle PMR)}$$ is:

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