Math, asked by manishshastri7383, 1 year ago

A shopkeeper first raises the price of Jewellery by x% then he decreases the new price by x%. After such up down cycle, the price of a Jewellery decreased by Rs. 21025. After a second up down cycle the Jewellery was sold for Rs. 484416. What was the original price of the jewellery.2
A.Rs. 5,26,000
B.Rs. 6,00,625
C.Rs. 525625
D.Rs. 5,00,000

Answers

Answered by Anonymous
1
______✨ HEY MATE ✨_______

===========
SOLUTION:-
===========

Let the initial price = Rs. 10000P
price after first increment = 10000P + 100xP.
price after first decrement = 10000P + 100xP - (100Px+Px2) = 10000P - Px2.
Now, total decrement,
Px2 = 21025 .............. (1)

price after second increment,
10000P - Px2 + 100xP - Px3/100
price after second increment,
10000P - P2 + 100xP - P3/100 - 100xP + Px3/100 - Px2 + Px4/10000
= 10000P -2Px2+Px2/10000 = 484416 ............... (2)

on solving equation equn (1) and (2), We get
x = 20.
substituting back we get,
P = 52.5625
Therefore.

So , Option (C) 52.5625 is the right answer ✔️

<marquee>✌️I THINK IT HELPED YOU ✌️
Answered by yashita25
0
_____✨ HEY MATE ✨_______

===========
SOLUTION:- 
===========

Let the initial price = Rs. 10000P
price after first increment = 10000P + 100xP.
price after first decrement = 10000P + 100xP - (100Px+Px2) = 10000P - Px2.
Now, total decrement,
Px2 = 21025 .............. (1)

price after second increment,
10000P - Px2 + 100xP - Px3/100
price after second increment,
10000P - P2 + 100xP - P3/100 - 100xP + Px3/100 - Px2 + Px4/10000
= 10000P -2Px2+Px2/10000 = 484416 ............... (2)

on solving equation equn (1) and (2), We get
x = 20.
substituting back we get,
P = 52.5625
Therefore.

So , Option (C) 52.5625 is the right answer ✔️

✌️I THINK IT HELPED YOU ✌️ 
Similar questions