SSCCGL2014Tier126Octshift3 Related Question Answers

101. A piece of cloth measured with a metre stick, one cm short, is 100 metres long. Reckoning the metre stick as being right, the actual length of the cloth (in cm) is

102. A parallelogram has sides 60 m and 40m and one of its diagonals is 80 m long. Its area is

103. The cost price of a table is 3,200. A merchant wants to make 25 % profit by selling it. At the the time of sale he declares a discount of 20 % on the marked price. The marked price (in r) is

104. A shopkeeper allows a discount of 12.5 % on the marked price of a certain article and makes a profit of 20 %. If the article costs the shopkeeper 210, then the marked price of the article will be

105. A businessman allows a discount of 10 % on the marked price. What percent above the cost price must he mark his goods to make a profit of 17 per cent ?

106. Some bricks are arranged in an area measuring 20 cu. m. If the length, breadth and height of each brick is 25 cm, 12.5 cm and 8 cm respectively, then in that pile the number of bricks are (suppose there is no gap in between two bricks)

107. The average salary, per head, of all the workers of an institution is 60. The average salary of 12 officers is = 400; the average salary, per head, of the rest is 56. The total number of workers in the institution is

108. Charging 30% above its production cost a radio maker puts a label of 286 on a radio as its price. But at the time of selling it, he allows 10% discount on the labelled price. What will his gain be ?

109. In an election, a candidate who gets 84 % of the votes is elected by a majority of 476 votes. What is the total number of votes polled ?

110. A man having height 169 cm is standing near a pole. He casts a shadow 130 cm long. What is the length of the pole if it gives a shadow 420 cm long ?

111. 555 was to be divided among A, B and C in the ratio of 1/4 : 1/5 : 1/6. But by mistake it was divided in the ratio of 4 : 5 : 6. The amount in excess received by C was

112. The average of 50 numbers is 38. If two numbers, namely 45 and 55 are discarded, the average of the remaining numbers is

113. In what time will 8,000, at 3% per annum, produce the same interest as 6, 000 does in 5 years at 4 % simple interest ?

114. The reciprocal of $$x+\frac{1}{x}$$

115. What is the value of $$\frac{2.75\times2.75\times2.75-2.25\times2.25\times2.25}{2.75\times2.75\times+2.75\times2.25+2.25\times2.25}$$ is

116. The value of $$1-\frac{a}{1-\frac{1}{1+\frac{a}{1-a}}}$$

117. The value of $$\frac{(243)^\frac{n}{5}\times3^{2n+1}}{9^n\times3^{n-1}}$$ is

118. A speed of 45 Km/hr is the same as

119. A train traveling of 55 km/hr travels X to place Y speed is increased km/hr., then the time of journey is reduced by

120. If a, b, c are positive and a+ b + c= 1, then the least value $$\frac{1}{a}+\frac{1}{b}+\frac{1}{c}$$ is

121. In a ΔABC, ∠A+ ∠B = 118° ∠A + ∠C = 96°. find the value of ∠A.

122. In ΔABC, if AD ⊥ BC, then $$AB^{2} + CD^{2}$$ is equal

123. ABC is an equilateral triangle and CD is the internal bisec tor of L C. If DC is produced to E such that AC = CE, then ∠CAE is equal to

124. If $$x (x - 3) = - 1$$, than the value of $$x^{3} (x^{3} - 18)$$ is

125. The value of $$(1001)^{3}$$ is

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