# Mathematical Literacy Grade 11 P2 2017 QP (Eng) > Grade 11 Mathematical Literacy Paper 2 question paper from the Eastern Cape November 2017 (English), 8 pages. Read online or download the free PDF. - Page: https://www.hlayiso.com/library/maths-lit-p2-gr11-qp-nov2017-english/5e367a82-a186-4920-b623-cb6113e80d94 - Updated: 2026-09-27 - Subject: Mathematical Literacy - Grade: Grade 11 - Language: English - Document type: Question paper - Year: 2017 - Exam period: Eastern Cape November - Paper: 2 - Curriculum: CAPS - Pages: 8 Breadcrumbs: [Home](https://www.hlayiso.com/) › [Library](https://www.hlayiso.com/library) › [Grade 11](https://www.hlayiso.com/library/grade-11) › [Mathematical Literacy](https://www.hlayiso.com/library/grade-11/mathematical-literacy) › [Mathematical Literacy Grade 11 P2 2017 QP (Eng)](https://www.hlayiso.com/library/maths-lit-p2-gr11-qp-nov2017-english/5e367a82-a186-4920-b623-cb6113e80d94) ## About this document Mathematical Literacy · Grade 11 · Eastern Cape November · 2017 · English. Question paper, 8 pages. Read online or download the PDF. Read it free online on the page above; download the PDF from there. ## Document text Text extracted from the PDF. Layout, diagrams and tables may not survive extraction. ### Page 1 Downloaded from hlayiso.com NATIONAL SENIOR CERTIFICATE GRADE 11 NOVEMBER 2017 MATHEMATICAL LITERACY P2 MARKS: 100 TIME: 2 hours *imlit2* This question paper consists of 7 pages including an addendum of 4 pages. ### Page 2 Downloaded from hlayiso.com 2 MATHEMATICAL LITERACY P2 (EC/NOVEMBER 2017) INSTRUCTIONS AND INFORMATION Read the following instructions carefully before answering the questions. 1. This question paper consists of FOUR questions. Answer ALL the questions. 2. Use the ADDENDUM with ANNEXURES for the following questions: ANNEXURE A for QUESTION 4.1 ANNEXURE B for QUESTION 4.2 ANNEXURE C for QUESTION 4.3 3. Number the questions correctly according to the numbering system used in this question paper. 4. Start EACH question on a NEW page. 5. An approved calculator (non-programmable and non-graphical) may be used, unless stated otherwise. 6. Show ALL calculations clearly. 7. Round off ALL final answers appropriately accordingly to the given context, unless stated otherwise. 8. Indicate units of measurement, where applicable. 9. Maps and diagrams are NOT drawn to scale, unless stated otherwise. 10. Write neatly and legibly. Copyright reserved Please turn over ### Page 3 Downloaded from hlayiso.com (EC/NOVEMBER 2017) MATHEMATICAL LITERACY P2 3 QUESTION 1 Sipho has a car washing business in the Ziphunzana area. They charge R30 per car and R40 per microbus. They wash on average 10 cars and 5 microbuses per day from Monday to Friday and on Saturdays and Sundays they wash 60% more cars and 30% more microbuses. 1.1 If they wash both cars and microbuses from Monday to Friday, calculate the probability that they will wash a car. (3) 1.2 Sipho claims that if they wash both cars and microbuses from Monday to Sunday, they will be able to receive more than R4 000. With calculations, show whether his claim is valid or not. (10) 1.3 Sipho and his employees use three 25-litres containers of water for a car and four 25-litres containers of water for a microbus. How many litres of water do they use in 7 days? (6) 1.4 Use the table below to answer the question. TABLE 1: Water tariff charges per month for Ziphunzana in 2014–2015 Tariff Summary Tariff R/kl 2014/15 (without VAT) 0 – 6 kℓ R8,66 7 – 15 kℓ R10,02 16 – 30 kℓ R12,28 31 – 45 kℓ R15,25 46 – 60 kℓ R16,70 NOTE: 1 000 litres = 1 kilolitre VAT = 14% Calculate how much Sipho will pay for water per month including VAT. NOTE: Assume there are 4 weeks in a month. (8) 1.5 Give a possible reason why they wash more cars on Saturdays and Sundays. (2) [29] Copyright reserved Please turn over ### Page 4 Downloaded from hlayiso.com 4 MATHEMATICAL LITERACY P2 (EC/NOVEMBER 2017) QUESTION 2 2.1 Use TABLE 2 below showing different options with premiums paid and benefits of an insurance company. TABLE 2 Options with premiums to be paid and benefits of an insurance company Option 1 Option 2 Option 3 Option 4 Benefit Premium Benefit Premium Benefit Premium Benefit Premium Main R10 000 R45 R15 000 R65 R20 000 R82 R30 000 R110 member Main member R10 000 R63 R15 000 R91 R20 000 R113 R30 000 R140 and children Main member R10 000 R76 R15 000 R107 R20 000 R135 R30 000 R188 and spouse Main member, R10 000 91 R15 000 R125 R20 000 R163 R30 000 R212 spouse and children NOTE:  Benefits in the table represent money paid out in the event of death for a person 15 years and older  Benefits for those younger than 15 years are 75% of the amounts indicated in the table.  Premium is the amount paid monthly to be able to get the death benefit. 2.1.1 What will be the premium paid by a member with a spouse and children to get the benefit of R30 000? (2) 2.1.2 Mary claims that the percentage increase for the premium paid in Option 1 to Option 4 for a member and spouse is more than 100%. Verify, with the necessary calculations, whether Mary’s statement is valid or not. (4) 2.1.3 Give a reason why less money is paid out for a 5-year-old than for a 15-year-old. (2) Copyright reserved Please turn over ### Page 5 Downloaded from hlayiso.com (EC/NOVEMBER 2017) MATHEMATICAL LITERACY P2 5 2.2 Mr May has cut glass into shapes from a circular piece of glass as shown below. 30 cm 30 A cm C C B C B C C C 100 cm C \ 30 cm 30 cm 100 cm Diameter of the circular piece of glass = 150 cm 2.2.1 Write the distance of B to the distance of A as a ratio. (6) 2.2.2 Glass is sold at R15 per square metre excluding VAT. With the necessary calculations, show that the cost of unused glass (including VAT) from the circular piece of glass to cut the cross shaped piece of glass, is less than R20. You may use the following formulae:  Area of cross shaped part = Area of bigger rectangle + 2 × Area of smaller rectangles  Area of a rectangle = length × width  Area of a circle = π × r2; where π = 3,142 (10) [24] Copyright reserved Please turn over ### Page 6 Downloaded from hlayiso.com 6 MATHEMATICAL LITERACY P2 (EC/NOVEMBER 2017) QUESTION 3 A compound bar graph below represents salaries of six employees in R100’s for two companies. Use the graph to answer the questions below. Salaries in R100’s EMPLOYEE 3.1 Moesha claims that the mean salary of Company A, is R1 000 more than the mean salary of Company B. Verify, with calculations, whether her statement is valid or not. (6) 3.2 What is the modal salary of Company B? (2) 3.3 Thato, a worker at Company A receives the modal salary. He lends 15% of one month’s salary to a friend to be paid back over two years. The friend must pay back the money with interest at an interest rate of 5% compounded annually. How much will he receive after two years? (6) 3.4 What is the probability of randomly choosing an employee who earns a salary of less than R8 000 at Company A? (2) [16] Copyright reserved Please turn over ### Page 7 Downloaded from hlayiso.com (EC/NOVEMBER 2017) MATHEMATICAL LITERACY P2 7 QUESTION 4 4.1 The table in ANNEXURE A shows the mid-year population estimates for South Africa by population group and gender in 2014. Answer the questions below that are based on the table in ANNEXURE A. 4.1.1 Calculate the missing values A and B respectively in the table. (4) 4.1.2 Which population group has fewer females than males? (2) 4.1.3 Write the total number of white males in words. (2) 4.2 A seating plan of the Canyon Theatre is given in ANNEXURE B. Answer the questions below based on the seating plan. 4.2.1 What is the difference in the number of seats between the left-hand side and the right-hand side of the theatre? (4) 4.2.2 Determine the seats for the handicapped as a percentage of the total number of seats on the right-hand side of the theatre. Your answer should be rounded off to two decimal places. (3) 4.3 An extract of a map of the WILD COAST is given in ANNEXURE C. Answer the following questions that are based on the map. 4.3.1 Anda travels on the N2 route between Butterworth and Mount Frere. She claims that if she travels at an average speed of 105 kilometres per hour and leaves Butterworth at 7:00 am, she will be able to be on time in Mount Frere for a meeting that starts at 9:30 am. With the necessary calculations, show whether her claim is valid or not. Give your answer in hours and minutes. You may use the following formula: 𝑫𝒊𝒔𝒕𝒂𝒏𝒄𝒆 Speed = (8) 𝑻𝒊𝒎𝒆 4.3.2 Anda works for a company which pays her a rate of R2,82 per kilometre for transport cost. This is a rate after an increment of 6,8%. How much did she get for a return trip between Butterworth and Mount Frere before the increment? Express your answer to the nearest rand. (6) 4.3.3 Which other roads on the map except for the N2 can be used to travel on? 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