Math, asked by mehakgill449909, 19 days ago

The price of a car was ₹3,46,000. It has decreased by 20% this year. What is the price now?​

Answers

Answered by Hemadeep
4

Answer:

Given that price of scooter last year was = Rs. 34,000

20% of 34,000 =

100

34000×20

=6800

Now, price of scooter after increased 20% =34000+6800 = Rs. 40,800

Hence, this is the answer.

Was this answer helpful?

Answered by Anonymous
27

Given :

  • Price of Car = ₹ 3,46,000
  • Dreased by = 20 %

 \\ {\rule{200pt}{3pt}}

To Find :

  • Current Price = ?

 \\ {\rule{200pt}{3pt}}

Solution :

~ Formula Used :

\large{\red{\dashrightarrow}} \: \: {\underline{\boxed{\purple{\sf{ C.I = P \bigg[1 + \dfrac{R}{100} \bigg]^T - P }}}}}

Where :

  • C.I = Decreased Amount
  • P = Price of Car
  • R = Decreased %
  • T = Time

 \\ \qquad{\rule{150pt}{1pt}}

~ Calculating the Current Cost :

{:\implies{\qquad{\sf{ C.I = P \bigg[1 + \dfrac{R}{100} \bigg]^T - P }}}} \\ \\ \ {:\implies{\qquad{\sf{ C.I = 346000 \bigg[1 + \dfrac{20}{100}\bigg]^1 - 346000 }}}} \\ \\ \ {:\implies{\qquad{\sf{ C.I = 346000 \bigg[1 + \dfrac{20}{100} \bigg]^1 - 346000 }}}} \\ \\ \ {:\implies{\qquad{\sf{C.I = 346000 \bigg[1 + \cancel\dfrac{20}{100} \bigg]^1 - 346000 }}}} \\ \\ \ {:\implies{\qquad{\sf{ C.I = 346000 \bigg[1 + 0.20 \bigg]^1 - 346000 }}}} \\ \\ \ {:\implies{\qquad{\sf{ C.I = 346000 \bigg[1.20 \bigg]^1 - 346000 }}}} \\ \\ \ {:\implies{\qquad{\sf{ C.I = 346000 \times 1.20 - 346000 }}}} \\ \\ \ {:\implies{\qquad{\sf{ C.I = 415200 - 346000 }}}} \\ \\ \ {\qquad{\sf{ Price \: decrease \: on \: the \: car \: = {\green{\sf{ ₹ \: 69200 }}}}}}

 \\ \qquad{\rule{150pt}{1pt}}

~ Calculating the Current Amount :

{\longmapsto{\qquad{\sf{ Current \: Amount \: = Price \: of \: Car - Depreciation \: Amount }}}} \\ \\ \ {\longmapsto{\qquad{\sf{ Current \: Amount \: = 346000 - 69200 }}}} \\ \\ \ {\qquad{\textsf{ Current Price of the car = {\pink{\sf{ ₹ \: 276800 }}}}}}

 \\ \qquad{\rule{150pt}{1pt}}

Therefore :

❝ Current price of the Car is 276800 .❞

 \\ {\blue{\underline{\rule{75pt}{9pt}}}}{\color{cyan}{\underline{\rule{75pt}{9pt}}}}{\red{\underline{\rule{75pt}{9pt}}}}

Similar questions