09.CSEC Maths JUNE 2008 T_T.pdf
JUNE 2008 CXC MATHEMATICS GENERAL PROFICIENY (PAPER 2) Some Rights Reserved. www.faspassmaths.com. Pg 1 of 30 ... The last row may now be completed as.
07.CSEC Maths JANUARY 2008.pdf
CSEC JANUARY 2008 MATHEMATICS GENERAL PROFICIENCY (PAPER 2) No solution has been offered for this question as it is based on latitude and longitude.
CARIBBEAN EXAMINATIONS COUNCIL
MAY/JUNE 2008. The General Proficiency Mathematics examination is offered in January and May/June each year while the Basic Proficiency examination is
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This is the first year that the revised syllabus for Pure Mathematics is PAPER 02. SECTION A. (Module 1: Basic Algebra and Functions). Question 1.
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21 May 2008 MAY/JUNE 2008. CARIBBEAN EXAMINATIONS COUNCIL. SECONDARY EDUCATION CERTIFICATE. EXAMINATION. MATHEMATICS. Paper 02. General Proficiency.
Cxc maths past papers questions and answers pdf
As you prepare to excel on the CXC CSEC Mathematics exam CXC Mathematics Past Paper January 2009 CSEC CXC Mathematics Past Paper January 2008 CSEC CXC.
Cxc English Past Papers 2008
Read and Download Ebook Integrated Science Cxc Past Papers 2008 PDF at Public Save FREE CSEC® English A and Mathematics Past Papers 2002-2008 For Later.
MATHEMATICS SYLLABUS
This document CXC 05/G/SYLL 08 replaces the syllabus CXC 05/O/SYLL 01 Combination question/investigation may be set on any combination of objectives in ...
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CSEC Mathematics markers in the early years pose outside Short Wood Teachers' College in Jamaica. British Moderators to vet its question papers.
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Registrar and his team have been aggressively looking for new markets and opportunities for CXC to promote its products. The sale of past question papers
1.÷a. Required To Calculate:
Calculation:
Numerator:
Hence,
b.÷Data: Table showing the tax allowances for Mr. Allen. (i) Required To Calculate: His annual salary.Calculation:
For 2007 Mr. Allen's monthly salary is $7 500.
Hence, annual salary
851311512!
1513152033154511334
511311512
form)exactin(158138151381315138511513
851311512
125007$!=
00090$=Copyright © RSG)H Some Rights ReservedH wwwHfaspassmathsHcomPg G of LS
www.faspassmaths.com (ii) Required To Calculate: Total allowances for 2007.Calculation:
Total tax allowances for Mr. Allen according to the given table:For self $10 000
For wife $ 5 000
For 3 children $ 7 500
Total ERR OSS
8iiiC Required To Calculate: Mr. AllenÕs income tax for 2007.
Calculation:
Taxable income = Gross salary Ð Tax allowances
Mr. AllenÕs income tax
(iv) Required To Calculate: Percentage of Mr. AllenÕs annual salary paid in income tax.Calculation:
Percentage of Mr. AllenÕs annual salary paid in income tax2.!a. Required To Simplify:
Solution:
( )25003!50067$50022$00090$
50067$10022!=
85014$=
%5.161000009085014100
SalaryGrossTaxIncome
2 13!a1691339131313
222aa aaaaaaCopyright © RSG)H Some Rights ReservedH wwwHfaspassmathsHcomPg R of LS www.faspassmaths.comb.!Data:
Required To Make: p the subject of the formula.
Solution:
c.!Required To Factorise (i)Solution:
(i) (ii) (This is a difference of 2 squares) d.!Data: andRequired To Calculate: x and y
Calculation:
LetÉ(1)
É(2)
From equation (1)
Substituting in equation (2)
pq+=35 8 C qqpqpqpqqpqpqpq 35355315335
13 5 22225)(,63qpiinmn!!
nnmnnmn!!!"="23363 2 ( )nmn23!= 2222525qpqp!=!
( )( )qpqp+¢=551923=!yx432=+yx
1923=-yx
432=+yx
31921923
yxyx12938443331922343
31922yy yyy yCopyright © RSG)H Some Rights ReservedH wwwHfaspassmathsHcomPg L of LS www.faspassmaths.com When
Hence, and .
OR LetÉ(1)
É(2)
Equation (1)
É(3)
Equation (2)
É(4)
Substitute in equation (1).
Hence, and .
OR213262613381213
y yy2!=y( )19223=!!x
51534193
x xx5=x2!=y
1923=÷yx
432=+yx
3!5769=!yx
2!864=+yx
5136565138645769
x xyxyx 5=x224421519219253
y yyy5=x2!=yCopyright © RSG)H Some Rights ReservedH wwwHfaspassmathsHcomPg P of LS
www.faspassmaths.comFinding the coordinates of 2 points on the line.
x y L T O Y GFind the coordinates of R points on the lineH
x y TG R ( TP If we draw the two straight lines on the same axesA The point of intersection is 8OA TRC from which we deduce and H OR LetÉ(1)
É(2)
Expressing in matrix form
Let19321923
xyyx423432
xyyx5=x2!=y
1923=!yx
432=+yx
4193223
yx '=3223ACopyright © RSG)H Some Rights ReservedH wwwHfaspassmathsHcomPg O of LS www.faspassmaths.comDet
Matrix equation
Equating corresponding entries.
and .3.!a. Data: Venn diagram.
( ) ( )2233!""!=Aèae
èae
133132132
1333233
131131 A 1! A
132613651312
1338138
13574133191324
132191334
19 13 3132132
1331 yxy xIy xAA '=25
5=x2!=yCopyright © RSG)H Some Rights ReservedH wwwHfaspassmathsHcomPg F of LS
www.faspassmaths.com(i) (a) Required To List: Members of .Solution:
as seen on the given diagram. (b)!Required To List: Members of .Solution:
(ii) Required To Find: .Solution:
(iii) (a) Required To Describe: U in words.Solution:
U = {Even numbers from 2 to 30 inclusive}
(b)!Required To Describe: H in words.Solution:
H = {multiples of 6}
(Since the universal set is from 2 to 30 we need not say Ômultiples of 6 from 2 to 30Õ). b. (i) Required To Construct: Quadrilateral PQRS, in which PQ = 8 cm,QR = 4 cm, PS = 6.5 cm, and .
NOTE: The angles 125
0 and 70 0 cannot be constructed and are drawn using the protractor. HG! { }24,12=÷HG HG-" HG GH ( )HGn-930,18,6,24,12,20,16,8,4
HGnHG¡=125ˆRQP°=70ˆSPQCopyright © RSG)H Some Rights ReservedH wwwHfaspassmathsHcomPg Y of LS
www.faspassmaths.comSolution:
(ii) Required To Find: Length of RS.Solution:
RS = 8.6 cm (by measurement)
4.!Data: Given a triangular prism with right-angled isosceles triangles at both ends.
a. Required To Calculate: Area ofCalculation:
Area of
ABC!244!="ABC
2 cm8=Copyright © RSG)H Some Rights ReservedH wwwHfaspassmathsHcomPg ( of LS www.faspassmaths.com b.!Required To Calculate: Length of edge CD.Calculatio
n: Volume of prism = Cross-sectional area Length CD c. Required To Calculate: Length of edge AC.Calculation:
d. Required To State: Number of faces, edges and vertices of the prism.Solution:
No. of faces: 2 triangular
1 !rectangular side 1 !rectangular base 1 !rectangular slopingTotal O
NoH of edges: ABA BCA ACA EFA FDA EDA AEA BEA CF
Total = )
NoH of vertices: AA BA CA DA EA F
Total = F
OH!Data: drawn on labeled axes.
a. Required To Draw: Line on the diagram.Solution:
Line is shown on the diagram.
cm9728 CDCD 2222AC ACAC LMN! 4=x
4=xCopyright © RSG)H Some Rights ReservedH wwwHfaspassmathsHcomPg ) of LS
www.faspassmaths.com b. Required To Draw: , the image when is reflected in the lineSolution:
as shown on the diagram. c.!Data: (i) Required To Draw: .Solution:
, and plotted and drawn, as shown on the diagram. (ii) Required To Describe: The transformation that maps ontoSolution:
and pass through O. by an enlargement, centre O and scale factor 2. d.!Required To Calculate:Calculation:
Since,
Then,NML!!!"LMN!
4=x ( ) ( ) ( )2,5and6,5,1,74xinReflection
NMLNMLLMN
( ) ( ) ( )4,6,12,6,2,2!!=""!!=""!!=""NMLNML!!!!!!"
L¢¢M!!N!!NML!!!!!!"
LMN!NML!!!!!!"
MMLL¢¢¢¢,NN¢¢
MLLMNLLNMN
NM 2 48NMLLMN!!!!!!"#"$
LMNofAreaNML!ofArea!!!!!!
1:2:=!!!!LMML
1412LMNofAreaNML!ofArea
22!!!!!!Copyright © RSG)H Some Rights ReservedH wwwHfaspassmathsHcomPg GS of LS www.faspassmaths.com
6.!Data: Table showing the population of country in five year periods from 1980 to 2005.
a. Required To Draw: Line graph to represent the information given.quotesdbs_dbs7.pdfusesText_13[PDF] cyclades brevet 2017
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