Question
A tap of type '5P' can completely
fill a tank in 'P/2' hours, whereas a tap of type '2Q' can fill the same tank in '4Q/5' hours. Quantity I: The sum of 'Q + 10'. Quantity II: The value of '2.75P'. In the question, two Quantity I and Quantity II are given. You have to solve both the Quantities to establish the correct relation between Quantity I and Quantity II.Solution
ATQ,
Let the total work be = 5P × P/2 = 2Q × 4Q/5 (P/Q)2 = (4/5)2 P/Q = 4/5 P = 4a, Q = 5a Q + 10 = 5a + 10 - Quantity I 2.75P = 2.75 × 4a = 11a - Quantity II a = 1 Quantity I = 5 × 1 + 10 = 15, Quantity II = 11 × 1 = 11, Quantity I > Quantity II a = 2, Quantity I = 5 × 2 + 10 = 20, Quantity II = 11 × 2 = 22, Quantity I < Quantity II Hence, Quantity I = Quantity II or No relation
In each of the following questions, a sentence is given with an idiom/phrase in bold. Choose the option that best expresses the meaning of the idiom. <...
Which word or words explain the meaning of the following idioms;
Down In the drumps
Beating Around The Bush
Choose the option which best expresses the meaning of the idiom/phrase.
Piece of cakeÂ
In the following questions, an idiom has been used in three different ways. Choose the option corresponding to the sentences in which the usage of the ...
In each of the following questions, an idiomatic expression/a proverb has been underlined – followed by four alternatives. Choose the one which best ...
Can't cut the mustard
Select the most appropriate meaning of the given idiom.
Give and take
Select the most appropriate meaning of the given idiom.
Close fisted
An idiom/phrase is used in three sentences. You need to choose the option that correctly identifies the sentences in which the idiom/phrase has been us...