Question

Find the value of $\left(\frac{P+Q}{R}\right)\times S$.
(i) $100$ lakhs $=$ ____________[Q] millions
(ii) __________[R] crores $=100$ millions
(iii) $100$ thousands $=$ _________[P] lakhs
(iv) $10$ crores $=$ __________[S] millions.

• A. $10$
• B. $100$
• C. $110$
• D. $1$

Answer 1

Answer: (C)

$110$

$1$ Million $=$ $10$ lakh

$100$lakh $=$ Q million

Q $=$ ($100$/$10$) $=$$10$

R crore $=$ $100$ Million

R $=$ ($100$X$1000000$) / ($10000000$)

R $=$ $10$

$100$ X $1000$ $=$ $1$lakh $=$ P lakhs

P $=$ $1$

$10$X$10000000$ $=$ S Million

S $=$ $100000000$/$1000000$

S $=$ $100$

So, P $=$ $1$, Q $=$ $10$, R $=$ $10$, S $=$ $100$

P $+$ Q $=$ $11$

$\frac{(P+Q)}{R}=$ $11/10$

$\left(\frac{(P+Q)}{R}\right)\times S=\frac{11}{10}\times 100$ $=$ $110$

Hence, option C is correct.