QQuestion
Rohan bought the following eatables for his friends:
| S. No. | Item | Price | Quantity | Rate of GST |
|---|---|---|---|---|
| 1 | Laddu | ₹500 per kg | 2 kg | 5% |
| 2 | Pastries | ₹100 per piece | 12 pieces | 18% |
Calculate:
(a) the total GST paid.
(b) the total bill amount including GST.
Exam-ready answer • 03 Mark
✓Answer
For laddus:
Cost before GST = ₹500 × 2
⇒ Cost before GST = ₹1,000
GST = \frac{5}{100} × ₹1,000
⇒ GST on laddus = ₹50
Amount including GST = ₹1,000 + ₹50
⇒ Amount including GST = ₹1,050
For pastries:
Cost before GST = ₹100 × 12
⇒ Cost before GST = ₹1,200
GST = \frac{18}{100} × ₹1,200
⇒ GST on pastries = ₹216
Amount including GST = ₹1,200 + ₹216
⇒ Amount including GST = ₹1,416
(a) Total GST paid = ₹50 + ₹216
⇒ Total GST paid = ₹266
(b) Total bill amount = ₹1,050 + ₹1,416
⇒ Total bill amount = ₹2,466
Related Questions
More ICSE Moderate level questions
For an Intra-state sale, CGST paid = ₹120. The marked price of the article is ₹2000. The rate of GST is: (a) 6% (b) 10% (c) 12% (d) 16.67%
Mrs. Arora bought the following articles from a departmental store: S.No. Item Price Rate of GST Discount 1 Hair oil ₹1200 18% ₹100 2 Cashew nuts ₹600 12% — Find: (a) the total GST paid (b) the total bill amount including GST.
The printed price of an article is ₹3,080. If the rate of GST is 10%, then the GST charged is: (a) ₹154 (b) ₹308 (c) ₹30.80 (d) ₹15.40
The marked price of an article is ₹1,375. If CGST is charged at the rate of 4%, then the price of the article including GST is: (a) ₹55 (b) ₹110 (c) ₹1,430 (d) ₹1,485
The letters A, D, M, N, O, S, U and Y of the English alphabet are written on separate cards and put in a box. The cards are well shuffled and one card is drawn at random. What is the probability that the card drawn is a letter: (a) of the word MONDAY? (b) which does not appear in MONDAY? (c) which appears both in SUNDAY and MONDAY?
Mr Gupta invested ₹33,000 in buying ₹100 shares of a company at 10% premium. The dividend declared by the company is 12%. Find: (a) the number of shares purchased by him. (b) his annual dividend.
The nth term of an Arithmetic Progression (A.P.) is given by the relation Tn = 6(7 − n). Find: (a) its first term and common difference. (b) the sum of its first 25 terms.
The following table gives the duration of movies in minutes: Duration (minutes) Number of movies 100–110 5 110–120 10 120–130 17 130–140 8 140–150 6 150–160 4 Using the step-deviation method, find the mean duration of the movies.
(a) If the lines kx − y + 4 = 0 and 2y = 6x + 7 are perpendicular to each other, find the value of k. (b) Find the equation of a line parallel to 2y = 6x + 7 and passing through (−1, 1).
The figure shows a circle of radius 9 cm with O as the centre. The diameter AB produced meets the tangent PQ at P. If PA = 24 cm, find the length of tangent PQ.
The polynomial 3x³ + 8x² − 15x + k has (x − 1) as a factor. Find the value of k. Hence, factorize the resulting polynomial completely.
Solve the following quadratic equation for x and give your answers correct to three significant figures: 2x² − 10x + 5 = 0
Small steps build strong concepts.