BECE 2000 Mathematics (Maths) Paper 2 Essay - The Thesis

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BECE 2000 Mathematics (Maths) Paper 2 Essay

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BECE PAST QUESTIONS AND ANSWERS

BECE 2000

MATHEMATICS (MATHS)

ESSAY (Paper 2)


1.      (a) Simplify: 2/3 of 6 ¾ ÷ (2 4/15 1 2/3).

    
(b) Solve the equation 13 (x + 3) - 2(x - 5) = 4 13

      (c) If 3y = 2x
2 – 3x + 7, find y, when x = 5.


2.       (a) In the diagram, PADQ and RBCS are parallel lines. │BD│ = │DC│, angle ADB = 65° and angle ABR = 50°.
                                 
angles
                                    
                (i) Calculate the angle BDC

                      (ii) Calculate angle ABD

                      (iii) Find angle BAD

(i)      What type of triangle is triangle ABD?

(b)   Using a ruler and a pair of compasses only, construct triangle XYZ, with |YZ| = 8cm, angle  XYZ = 60° and |XY|=9cm.

           Measure (i) angle YZX;           (ii)     |XZ|



3.  Ama was granted a loan of ¢800,000.00 by a bank. The rate of interest was 42% per annum.
(a) Calculate
          (i) the interest at the end of the year;
         (ii) the total amount Ama had to pay at the end of the year.

(b) Ama was able to pay only ¢700,000.00 at the end of the year.
         (i) Find how much Ama still owed the bank
        (ii) Express the amount Ama owed after paying the ¢700,000.00 to the bank as a
                         percentage of the loan she took from the bank.



4. The following is a record of scores obtained by 30 JSS form 2 pupils in a test marked out of 5.
5,
3,
2,
4,
5,
2,
4,
3,
1,
1,
3,
3,
4,
2,
3,
4,
5,
3,
4,
3,
2,
4,
3,
1,
2,
2,
3,
3,
2,
4.


Score (x)
Tally
Frequency (f)
fx
1



2



3



4



5



Total




a)    Copy and complete the table.
b)   Find the mean of the distribution
c)   If a pupil is selected at random from the form, what is the probability that he / she scored 4 marks?

5.
solid figures

The diagram shows a running track ABCDEFA. AB and ED are the straight sides. The ends AFE and BCD are semi-circular shapes.
           |AB| = |ED| = 90m and |AE| = |BD| = 70m.

Find
a) the total length of the two semi-circular ends, AFE and BCD;
b) the perimeter of the running track ABCDEFA;
c) the total area of the running track ABCDEF.
             (Take π = 22/7)

Answers and Solutions to BECE 2000 Maths Paper 2

Find in the video below the solutions and answers to this maths past question.


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