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.
✓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
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 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?
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