Exam 2: (ICE): Mathematics: Part a

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Four prime numbers are arranged in ascending order. Their product is 5005 and the product of the first three is 385. Find the smallest prime numbers among the four.

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B

A rectangular carton in 10 cm long, 15 cm wide and 5 cm high. If, the length, the width and the height each is doubled, what will be its volume, in cubic cm?

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D

A series discount of 20% and 10% is equivalent to a single discount of

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Three drums contain 12 litres, 15 litres and 24 litres of milk. What can be the size of biggest measuring pot to measure all the quantities exactly?

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The average(arithmetic mean) of eight numbers is 12.5. When one number is discarded, the average of remaining numbers becomes 12.0. What is the discarded number?

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Find the value of log3 (9X27X81)

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[(-3.0)(0.1)-(1.5)(0.2)]/5=

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If diagonal of a square room is x, what is the area of the room?

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(8)008)/(5.005) =

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What is the maximum number of 2 ½ foot pieces of wire that can be cut from a wire that is 48 feet long?

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Three machines, individually, can do a certain job in 2, 3 and 4 hours, respectively. What is the greatest part of the job that can be done in one hour by two of the machines working together at their respective rates?

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If "basis points" are defined so that 1 percent is equal to 100 basis points, then 44.5 percent is how many basis points greater than 34.5 percent?

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What is the value of (0.2)5 ?

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The average (arithmetic mean) of 4, 8, and 12 equals the average of 6, 10, and

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If n is an integer and 0.0050505X10n is greater than 500, what is the least possible value of n?

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Find the smallest perfect square number which is exactly divisible by 12, 15, and 20

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The marked price is 10% higher than the cost price. A discount of 10% is given on the marked price. The seller _____

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A box contains tickets numbered 01 to 100. What is the probability that a ticket selected at random will have number with a tenth digit of 5?

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(1+?3)(1-?3)=

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If 3x-5= 15-x, then 3x=

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