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A shopkeeper marks an article at such a price that after giving a discount of 12(1/2)% on the marked price, he still earns a profit of 15%. If the cost price of the article is ₹ 385, then the sum of the marked price and the selling price (in ₹) of the article is:
- a)948.75
- b)849.50
- c)984.75
- d)954.75
Correct answer is option 'A'. Can you explain this answer?
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Most Upvoted Answer
A shopkeeper marks an article at such a price that after giving a disc...
Given,
Discount = 12(1/2)%
= 12.5%
Profit = 15%
The cost price of the article = ₹ 385
As we know,
Selling Price = (100-d)/100 x Marked price
Let the marked price be x.
He still earns a profit 15%,
Now,
Selling Price = ((115/100)x385)
= 1771/4
Now,
Now,
The sum of marked price and selling price of the article =
= 948.75
∴ The required sum is ₹ 948.75.
Discount = 12(1/2)%
= 12.5%
Profit = 15%
The cost price of the article = ₹ 385
As we know,
Selling Price = (100-d)/100 x Marked price
Let the marked price be x.
He still earns a profit 15%,
Now,
Selling Price = ((115/100)x385)
= 1771/4
Now,
Now,
The sum of marked price and selling price of the article =
= 948.75
∴ The required sum is ₹ 948.75.
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Community Answer
A shopkeeper marks an article at such a price that after giving a disc...
Given:
Shopkeeper's profit = 15%
Cost price = 385
To find:
The sum of the marked price and the selling price of the article
Solution:
Let's assume the marked price of the article = M
Step 1: Calculating the selling price after discount
Given, the shopkeeper gives a discount of 12(1/2)% on the marked price.
So, the selling price after discount = M - (12.5/100) * M = M - 0.125M = 0.875M
Step 2: Calculating the selling price after profit
Given, the shopkeeper still earns a profit of 15% after giving the discount.
So, the selling price after profit = 0.875M + (15/100) * 0.875M = 0.875M + 0.13125M = 1.00625M
Step 3: Calculating the marked price
We know that the cost price is equal to 100% of the marked price.
So, 385 = (100/100) * M
M = 385
Step 4: Calculating the sum of the marked price and the selling price
Sum of the marked price and the selling price = M + 1.00625M = 1.00625M + M = 2.00625M
Substituting the value of M, we get:
Sum of the marked price and the selling price = 2.00625 * 385 = 772.8125
Result:
The sum of the marked price and the selling price of the article is 772.8125, which is approximately equal to 772.81.
Shopkeeper's profit = 15%
Cost price = 385
To find:
The sum of the marked price and the selling price of the article
Solution:
Let's assume the marked price of the article = M
Step 1: Calculating the selling price after discount
Given, the shopkeeper gives a discount of 12(1/2)% on the marked price.
So, the selling price after discount = M - (12.5/100) * M = M - 0.125M = 0.875M
Step 2: Calculating the selling price after profit
Given, the shopkeeper still earns a profit of 15% after giving the discount.
So, the selling price after profit = 0.875M + (15/100) * 0.875M = 0.875M + 0.13125M = 1.00625M
Step 3: Calculating the marked price
We know that the cost price is equal to 100% of the marked price.
So, 385 = (100/100) * M
M = 385
Step 4: Calculating the sum of the marked price and the selling price
Sum of the marked price and the selling price = M + 1.00625M = 1.00625M + M = 2.00625M
Substituting the value of M, we get:
Sum of the marked price and the selling price = 2.00625 * 385 = 772.8125
Result:
The sum of the marked price and the selling price of the article is 772.8125, which is approximately equal to 772.81.
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A shopkeeper marks an article at such a price that after giving a discount of12(1/2)%on the marked price, he still earns a profit of15%. If the cost price of the article is 385, then the sum of the marked price and the selling price (in ) of the article is:a)948.75b)849.50c)984.75d)954.75Correct answer is option 'A'. Can you explain this answer?
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A shopkeeper marks an article at such a price that after giving a discount of12(1/2)%on the marked price, he still earns a profit of15%. If the cost price of the article is 385, then the sum of the marked price and the selling price (in ) of the article is:a)948.75b)849.50c)984.75d)954.75Correct answer is option 'A'. Can you explain this answer? for RRB NTPC/ASM/CA/TA 2024 is part of RRB NTPC/ASM/CA/TA preparation. The Question and answers have been prepared according to the RRB NTPC/ASM/CA/TA exam syllabus. Information about A shopkeeper marks an article at such a price that after giving a discount of12(1/2)%on the marked price, he still earns a profit of15%. If the cost price of the article is 385, then the sum of the marked price and the selling price (in ) of the article is:a)948.75b)849.50c)984.75d)954.75Correct answer is option 'A'. Can you explain this answer? covers all topics & solutions for RRB NTPC/ASM/CA/TA 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for A shopkeeper marks an article at such a price that after giving a discount of12(1/2)%on the marked price, he still earns a profit of15%. If the cost price of the article is 385, then the sum of the marked price and the selling price (in ) of the article is:a)948.75b)849.50c)984.75d)954.75Correct answer is option 'A'. Can you explain this answer?.
A shopkeeper marks an article at such a price that after giving a discount of12(1/2)%on the marked price, he still earns a profit of15%. If the cost price of the article is 385, then the sum of the marked price and the selling price (in ) of the article is:a)948.75b)849.50c)984.75d)954.75Correct answer is option 'A'. Can you explain this answer? for RRB NTPC/ASM/CA/TA 2024 is part of RRB NTPC/ASM/CA/TA preparation. The Question and answers have been prepared according to the RRB NTPC/ASM/CA/TA exam syllabus. Information about A shopkeeper marks an article at such a price that after giving a discount of12(1/2)%on the marked price, he still earns a profit of15%. If the cost price of the article is 385, then the sum of the marked price and the selling price (in ) of the article is:a)948.75b)849.50c)984.75d)954.75Correct answer is option 'A'. Can you explain this answer? covers all topics & solutions for RRB NTPC/ASM/CA/TA 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for A shopkeeper marks an article at such a price that after giving a discount of12(1/2)%on the marked price, he still earns a profit of15%. If the cost price of the article is 385, then the sum of the marked price and the selling price (in ) of the article is:a)948.75b)849.50c)984.75d)954.75Correct answer is option 'A'. Can you explain this answer?.
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