Question
An article is marked (p+15)% above its cost price. While
selling the same article (p-20)% discount was given on it. The amount of discount given on the article while selling is double the amount of profit earned while selling the same article. If the cost price of the article is Rs. 40000, then find out the value of βpβ.Solution
If the cost price of the article is Rs. 40000. An article is marked (p+15)% above its cost price. MRP of the article = 40000 of [100+(p+15)]% = 40000 of [115+p]% = 40000 x (115+p)/100 = 400(115+p) While selling the same article (p-20)% discount was given on it. Selling price of the article = 400(115+p) of [100-(p-20)]% = 400(115+p) of [100-p+20]% = (46000+400p) of [100-p+20]% = (46000+400p) of (120-p)% = (46000+400p) of (120-p)% = [(46000+400p) x (120-p)]/100 = [(460+4p) x (120-p)] The amount of discount given on the article while selling is double the amount of profit earned while selling the same article. 400(115+p) - [(460+4p) x (120-p)] = 2 x [[(460+4p) x (120-p)]-40000] After solving the above equation, there will be two values of βpβ. One of them is positive and the other one is negative. As we know that the negative value of βpβ is not possible. So the value of βpβ = 45
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