App Logo

No.1 PSC Learning App

1M+ Downloads
The incomes of A and B are in the ratio of 3:2 and their expenditures are Rs. 14,000 and Rs. 10,000 respectively. If A saves Rs. 4000, then B’s savings will be?

A4000

B2000

C3000

D5000

Answer:

B. 2000

Read Explanation:

LettheincomeofAandBbe3xand2x</p><pstyle="color:rgb(0,0,0);margintop:2px;marginbottom:2px"datapxy="true">Let the income of A and B be 3x and 2x</p><p style="color: rgb(0,0,0); margin-top: 2px; margin-bottom: 2px" data-pxy="true">Income-expenditure = savings

3x14000=40003x-14000=4000

3x=180003x=18000

x=6000x=6000

Income of $B=2x$

Savings of B is =2x10000=2x-10000

=(2×6000)10000=(2\times{6000})-10000

=1200010000=12000-10000

=2000=2000


Related Questions:

Three partners shared the profit in a business in the ratio 8 : 7 : 5. They invested their capitals for 7 months, 8 months and 14 months, respectively. What was the ratio of their capitals?
The ratio of ages of two boys is 4 : 5. If the difference between the sum of their ages and difference of their ages is 32 years, then find the age of the elder boy?
The sum of 3 children’s savings is 975. If the ratio of the 1st child to the second is 3:2 and that of second child to the third is 8:5 then the second child savings is.
ഒരാളുടെ കയ്യിൽ ഒരു രൂപ 2 രൂപ 5 രൂപ എന്നിങ്ങനെയുള്ള നാണയങ്ങളിൽ 560 രൂപ ഉണ്ട് . ഓരോ വിഭാഗത്തിന്റെയും നാണയങ്ങളുടെ എണ്ണം തുല്യമാണ് . എങ്കിൽ അയാളുടെ കൈവശമുള്ള മൊത്തം നാണയങ്ങളുടെ എണ്ണം എത്ര?
Annual incomes of A and B are in the ratio 4:3 and their annual expenses in the ratio 3:2. If each saves 60,000 at the end of the year, the annual income of A is