The selling price of an article after giving two successive discounts of 10% and 5% on the marked price is Rs. 171. What is the marked price?
A. Rs. 200
B. Rs. 220
C. Rs. 240
D. Rs. 250
Answer: Option A
Solution(By Examveda Team)
Equivalent Discount, =(A + B) - $$ {\frac{{{\text{AB}}}}{{100}}} $$ = (10 + 5) - $$ {\frac{{10 \times 5}}{{100}}} $$ = 14.5% Let MP = X Now, X - 14.5% of X = 171(Selling Price) 0.855X = 171 X = 200 Hence, MP = Rs. 200 Going through options, 200(MP) == 10%(disc.) ⇒ 180 == 5%(disc.) ⇒ 171(CP)Join The Discussion
Comments ( 7 )
Related Questions on Profit and Loss
A. 45 : 56
B. 45 : 51
C. 47 : 56
D. 47 : 51
A. Rs. 2600
B. Rs. 2700
C. Rs. 2800
D. Rs. 3000
A. A neither losses nor gains
B. A makes a profit of 11%
C. A makes a profit of 20%
D. B loses 20%
A. Rs. 3,750
B. Rs. 3,250
C. Rs. 2,750
D. Rs. 2,250
X×90/100×95/100=171
X=200
How did you get o.855
(0.90)*(.95)*X = 171
X = 200
Applying successive discount :
-10-5+(10*5)/100 = - 14.5% (-ve means dis.)
ATQ, 85.5% ≡ 171
Then, 100% ≡ (171*100)/85.5 = 200
Solved by : Md. Helal Uddin
Applying successive discount :
-10-5-(10*5)/100 = - 14.5% (-ve means dis.)
ATQ, 85.5% ≡ 171
Then, 100% ≡ (171*100)/85.5 = 200
Solved by : Md. Helal Uddin
[On selling article Rs 4500 10% is incurred on the selling price on 10% profit?
ans dis
I love this type of questions