Discount
- A tradesman gives 4% discount on the marked price and 1 article free with every 15 articles bought and still gains 35%. The marked price is more than the cost price by —
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According to question, Discount on articles
1 × 100 = 6.25% 16 Overall discount = − 4 − 6.25 + 4 × 6.25 = −10% 100
Let cost price = ₹ 100, then
selling price = ₹ 135
So, 90% of marked price = 135Marked price = 135 × 100 = ₹ 150 90
Marked price is increased by= 150 − 100 × 100 = 50% 90 Correct Option: D
According to question, Discount on articles
1 × 100 = 6.25% 16 Overall discount = − 4 − 6.25 + 4 × 6.25 = −10% 100
Let cost price = ₹ 100, then
selling price = ₹ 135
So, 90% of marked price = 135Marked price = 135 × 100 = ₹ 150 90
Marked price is increased by= 150 − 100 × 100 = 50% 90
- What is the maximum percentage discount that a merchant can offer on her marked price so that she ends up selling at no profit or loss, if she had initially marked her goods up by 50% ?
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Let cost price = ₹ 100
Marked price = ₹ 150∴ Discount per cent = 50 × 100 = 33.33% 150 Correct Option: D
Let cost price = ₹ 100
Marked price = ₹ 150∴ Discount per cent = 50 × 100 = 33.33% 150
- An article is listed at ₹ 65. A customer bought this article for ₹ 56.16 with two successive
discounts of which one is 10%. The other discount of this discount scheme that was allowed by the shopkeeper is
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Let the other discount be x%.
65 × 90 × (100 − x) = 56.16 100 100 ⇒ 100 − x = 56.16 × 100 × 100 65 × 90
⇒ 100 – x = 96
⇒ x = 4%Correct Option: A
Let the other discount be x%.
65 × 90 × (100 − x) = 56.16 100 100 ⇒ 100 − x = 56.16 × 100 × 100 65 × 90
⇒ 100 – x = 96
⇒ x = 4%
- Successive discounts of 10 % and 30 % are equivalent to a single discount of :
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As we know the formula for two successive discount.
Successive discounts of D1 % and D2 % is overall equals to = D1 + D2 − D1 × D2 % 100
Where D1 = Discount 1 and D2 = Discount 2Correct Option: D
As we know the formula for two successive discount.
Successive discounts of D1 % and D2 % is overall equals to = D1 + D2 − D1 × D2 % 100
Where D1 = Discount 1 and D2 = Discount 2
According to given question, D1 = 30 % and D2 = 10 %
Successive discounts of D1% and D2% is overall = 30 + 10 −30 × 10 = 40 - 3 = 37% 100
- Successive discounts of 10 % and 20 % are equivalent to a single discount of :
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As we know from the formula;
Successive discounts of D1 % and D2 % = D1 + D2 − D1 × D2 % 100
Correct Option: C
As we know from the formula;
Successive discounts of D1 % and D2 % = D1 + D2 − D1 × D2 % 100 ∴ Required discount = 20 + 10 − 20 × 10 % 100
⇒ Required discount = 30 – 2 = 28%