The present age, of Ravi's father is four times Ravi's present age. Five years back he was seven times as old as Ravi was at that time. What is the present age of Ravi's father?


A) 84 years

B) 70 years

C) 40 years

D) 35 years

Correct Answer:
C) 40 years

Description for Correct answer:
Let Ravi's present age be x Ravi's father present age is 4x

Now five year back, Age of Ravi's = x - 5

and Age of Ravi's father = 4x - 5.

Now five years back Ravi's father was seven time as old as Ravi

4x - 5 = 7(x - 5)

4x - 5 = 7x - 35

7x - 4x = 35 - 5

3x = 30

x = 10 years

Hence present age of Ravi's father = 4x = 4(10) = 40 years.

Part of solved CDS Maths(2) questions and answers : Exams >> CDSE >> CDS Maths(2)








Comments

No comments available




Similar Questions
1). The average age of male employees in a firm is 52 years and that of female employees is 42 years. The mean age of all employees is 50 years. The percentage of male and female employees are respectively
A). 80% and 20%
B). 20% and 80%
C). 50% and 50%
D). 52% and 48%
-- View Answer
2). 15 men complete a work in 16 days. If 24 men are employed, then the time required to complete that work will be
A). 7 days
B). 8 days
C). 10 days
D). 12 days
-- View Answer
3). A train takes 9 seconds to cross a pole. If the Speed of the train is 48 km/hr, the length of the train is
A). 150 m
B). 120 m
C). 90 m
D). 80 m
-- View Answer
4). Ravi's brother is 3 years elder to him. His father was 28 years of age when his sister was born while his mother was 26 years of age when he was born. If his sister was 4 years of age when his brother was born, the ages of Ravi's father and mother respectively when his brother was born were
A). 32 years and 23 years
B). 32 years and 29 years
C). 35 years and 29 years
D). 35 years and 33 years
-- View Answer
5). In solving a problem, one student makes a mistake in the coefficient of the first degree term and obtains 9 and -1 for the roots. Another student makes a mistake in the constant term of the equation and obtains 8 and 2 for the roots. The correct equation was
A). \( x^{2}\)+\( 10x\)+\( 9\)=\( 0\)
B). \( x^{2}\)-\( 10x\)+\( 16\)=\( 0\)
C). \( x^{2}\)-\( 10x\)+\( 9\)=\( 0\)
D). None of the above
-- View Answer


6). If m and n are the roots of the equation \( \large ax^{2}\)+\(bx \)+\( c\) =0 then the equation whose roots are \( \Large \frac{\left(m ^{2}+ 1\right)}{m} \) and \( \Large \frac{\left(n^{2}+1\right)}{n} \) is
A). \( acx^{2}\)+\( \left( ab+bc\right)\)\( x\)+\( b^{2}\)+\( \left( a-c\right)^{2}\)=\( 0\)
B). \( acx^{2}\)+\( \left( ab-bc\right)\)\( x\)+\( b^{2}\)+\( \left( a-c\right)^{2}\)=\( 0\)
C). \( acx^{2}\)+\( \left( ab-bc\right)\)\( x\)+\( b^{2}\)-\( \left( a-c\right)^{2}\)=\( 0\)
D). \( acx^{2}\)+\( \left( ab+bc\right)\)\( x\)+\( b^{2}\)-\( \left( a-c\right)^{2}\)=\( 0\)
-- View Answer
7). The value of \( x^{2} - 4x + 11 \) can never be less than
A). 7
B). 8
C). 11
D). 22
-- View Answer
8). If \( \Large \left( x^{2} + \frac{1}{x^{2}} \right) = \frac{17}{4}\), then what is \( \Large \left( x^{3} - \frac{1}{x^{3}} \right) \) equal to?
A). \( \Large \frac{75}{11} \)
B). \( \Large \frac{63}{8} \)
C). \( \Large \frac{95}{8} \)
D). None of these
-- View Answer
9). \( 3x^{4}\)-\( 2x^{3}\)+\( 3x^{2}\)-\( 2x\)+\( 3\) divided by \( \left( 3x+2\right)\), then the remainder is
A). \( 0\)
B). \( \Large \frac{185}{27} \)
C). \( \Large \frac{181}{25} \)
D). \( \Large \frac{3}{4} \)
-- View Answer
10). What should be added to the expression\(x \)\( \left( x+a\right)\)\( \left( x+2a\right)\)\( \left( x+3a\right)\) so that the sum may ba a perfect square?
A). \( 9a^{2}\)
B). \( 4a^{2}\)
C). \( a^{4}\)
D). None of these
-- View Answer