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http://www.maths.net.au/                                                          2010 General Mathematics HSC Solutions



        2010 General Mathematics HSC Solutions
 Section I – Multiple Choice                                 Question 24

 1.    C      2.    D      3.    B   4.    A   5.    A       (a) (i)
 6.    D      7.    C      8.    C   9.    C   10.   D
 11.   D      12.   C      13.   B   14.   A   15.   A             (ii)
 16.   B      17.   B      18.   B   19.   C   20.   D
 21.   B      22.   D
                                                             (b)         is the break-even point. Ashley must
 Section II – Open Response                                        produce and sell more than 4 frames to
                                                                   make a profit.
 Question 23
                                                             (c) (i)
 (a)
                                                                   (ii) Same as the mean = 100
                                                                   (iii) 80 has a z-score of –2
                                                                          110 has a z-score of 1

 (b) (i) Shower
     (ii) 5000 mm
     (iii)
                                                                                                80           100         110

                                                                                                                   34%
                                                                                      50%

 (c) (i) 34                                                                    2.5%                  47.5%



       (ii)

 (d) (i)                                                     (d) (iv)




       (ii)
                                                                   (v) In                   ,
       (iii) In two weeks, he will have $240
              (already saved) + $160 (from
              telephone and internet and savings).
              He will need a further
                                      . This is $110
              per week. He could reallocate money
              from variable expenses of
              entertainment and clothes and gifts, to
              a total of $100 (i.e. he could keep $5
              for each in his budget).




                                                         1
http://www.maths.net.au/                                                                                                          2010 General Mathematics HSC Solutions


 Question 25                                                                                                   Question 26

 (a) (i)                                                                                                       (a) (i)      Number of plates is


                                                                                                                     (ii)




                                                                                                               (b) (i) X is 15
                                                                                                                   (ii)
                             Diagram from 2010 General Mathematics HSC Examination. NSW Board of Studies




        (ii) Prediction for 120 days = 1170 mm
 (b)




 (c) (i)



                                                                                                                                   Diagram from 2010 General Mathematics HSC Examination. NSW Board of Studies




       (ii)                                                                                                          (iii) From the diagram, median = 155
                                                                                                                     (iv) With the number of cars passing the
                                                                                                                            school increasing by about triple, their
                                                                                                                            could be a safety concern. Recommend
                                                                                                                            40 km/h school zone, speed bumps and
                                                                                                                            crossing for children.


                                                                                                               (c)
 (d) $600 will grow to:
                                                                                                                     i.e. a loss of 90c

                                                                                                               (d) By cosine rule,
       Annuity:




       gcalc



       This is not enough.



                                                                                                           2
http://www.maths.net.au/                                                     2010 General Mathematics HSC Solutions


 Question 27                                              Question 28

 (a)                                                      (a) (i)

                                                              (ii)



                                                                    Therefore, the bank would not approve
                                                                    the loan.
 (b) (i)                                                      (iii) Jack’s loan balance goes down faster,
                                                                    per month, in the first 12 years than
       (ii)                                                         after 12 years, due to higher loan
                                                                    repayments Xiang’s balance goes down
       (iii)  In 2000 the ages were negatively                     more steadily. Jack may have a lower
              skewed, but in 2010 the ages were                     interest rate than Xiang in the first 12
              positively skewed.                                    years and then a higher interest rate
             In 2000 the median age was 12, which                  after 12 years.
              has decreased to 6 in 2010.
             The interquartile range in 2000 was 8       (b) (i)
              and it has increased to 10 in 2010.
       (iv) There are more children who are                   (ii)
            younger, which might mean that more
            preschool and primary school places are
            required.                                         (iii)

 (c) (i)           tax
     (ii)
                                                                      It will have a volume 4 times as big.

                                                              (iv) The minimum surface area (from the
       (iii)      tax for every    earnt                              first graph) is when the radius is 6 cm.
                                                                      From the second graph, when the radius
       (iv)
                                                                      is 6 cm, the height needs to be 14 cm, to
                                                                      have the required volume.




                                                      3

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2010 general mathematics hsc solutions

  • 1. http://www.maths.net.au/ 2010 General Mathematics HSC Solutions 2010 General Mathematics HSC Solutions Section I – Multiple Choice Question 24 1. C 2. D 3. B 4. A 5. A (a) (i) 6. D 7. C 8. C 9. C 10. D 11. D 12. C 13. B 14. A 15. A (ii) 16. B 17. B 18. B 19. C 20. D 21. B 22. D (b) is the break-even point. Ashley must Section II – Open Response produce and sell more than 4 frames to make a profit. Question 23 (c) (i) (a) (ii) Same as the mean = 100 (iii) 80 has a z-score of –2 110 has a z-score of 1 (b) (i) Shower (ii) 5000 mm (iii) 80 100 110 34% 50% (c) (i) 34 2.5% 47.5% (ii) (d) (i) (d) (iv) (ii) (v) In , (iii) In two weeks, he will have $240 (already saved) + $160 (from telephone and internet and savings). He will need a further . This is $110 per week. He could reallocate money from variable expenses of entertainment and clothes and gifts, to a total of $100 (i.e. he could keep $5 for each in his budget). 1
  • 2. http://www.maths.net.au/ 2010 General Mathematics HSC Solutions Question 25 Question 26 (a) (i) (a) (i) Number of plates is (ii) (b) (i) X is 15 (ii) Diagram from 2010 General Mathematics HSC Examination. NSW Board of Studies (ii) Prediction for 120 days = 1170 mm (b) (c) (i) Diagram from 2010 General Mathematics HSC Examination. NSW Board of Studies (ii) (iii) From the diagram, median = 155 (iv) With the number of cars passing the school increasing by about triple, their could be a safety concern. Recommend 40 km/h school zone, speed bumps and crossing for children. (c) (d) $600 will grow to: i.e. a loss of 90c (d) By cosine rule, Annuity: gcalc This is not enough. 2
  • 3. http://www.maths.net.au/ 2010 General Mathematics HSC Solutions Question 27 Question 28 (a) (a) (i) (ii) Therefore, the bank would not approve the loan. (b) (i) (iii) Jack’s loan balance goes down faster, per month, in the first 12 years than (ii) after 12 years, due to higher loan repayments Xiang’s balance goes down (iii)  In 2000 the ages were negatively more steadily. Jack may have a lower skewed, but in 2010 the ages were interest rate than Xiang in the first 12 positively skewed. years and then a higher interest rate  In 2000 the median age was 12, which after 12 years. has decreased to 6 in 2010.  The interquartile range in 2000 was 8 (b) (i) and it has increased to 10 in 2010. (iv) There are more children who are (ii) younger, which might mean that more preschool and primary school places are required. (iii) (c) (i) tax (ii) It will have a volume 4 times as big. (iv) The minimum surface area (from the (iii) tax for every earnt first graph) is when the radius is 6 cm. From the second graph, when the radius (iv) is 6 cm, the height needs to be 14 cm, to have the required volume. 3