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Form 3 revision papers with answers pdf

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ENGLISH FORM 3 END TERM EXAMS PLUS ANSWERS FREE

ULTIMATE ACHIEVERS ACADEMY

Name____________________________________Class_______________AdmNo:_____________

Date__________________________________________Sign______________

 END TERM EXAMS

FORM THREE

ENGLISH PAPER 1

TIME: 2 HOURS

INSTRUCTIONS:

a). Write your name, class and Admission number in the spaces provided above.

b).Answer all the questions

c). All answers must be written in the space provided in this booklet.

1.FUNCTIONAL WRITING                                                                                                20MKS

You recently returned from your mid- term break to learn that you close friend has lost her mother through a tragic road accident.

  • Write a condolence letter to your friend.(12marks)

………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………

………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………

………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………

………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………

  • Write a note to remind your classmates of the ongoing funeral arrangements, the need to contribute money for the burial arrangements, the amount to be contributed, who to receive the contributions and the date for the burial                  (08 marks)

………………………………………………………………………………………………………………

………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………

………………………………………………………………………………………………………………………………………………………………………………………………………………………………

 

  1. Read the passage below and fil in the blank spaces with the appropriate word.

The generation gap between my parents and …………………….keeps widening. For one, …………………… I work hard to keep B average in school, my parents think I would have an A if I worked ………………………. Then they insist on me joining the basket ball ……………….; but after school, I would rather use my spare time reading ‘Mills and Boon. They have ……………….. a career for me. They would like to become a lawyer ………I would rather study music. At home, during holidays, I like wearing comfortable clothes like ‘hipsters’ and ‘tumbo –cuts,’ but they think ……………… clothes are indecent. They say the tummy …………………..be covered and the trousers should ……………………be tight. We all do not know where this generation gap is coming to ……………time will tell.

 

  1. ORAL SKILLS       (10MKS)
  • (a) Read the poem and answer the questions that follow.

I see his blood upon the rose

And in the stars the glory of his eyes

His body gleams a mid external snows

His tears fall from the skies

I see his face in every flower

The thunder, and the singing of birds,

Are but his voice – and carven by his power

Rocks are his written words.

 

All pathways by his feet are worn,

His strong heart stirs the ever beating sea

His crown of thorns is twined with every thorn,

His cross is every tree.

  • Describe the rhyme scheme of the poem above. (2mks)

………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………

  • Apart from rhyme, identify and illustrate any two sound patterns in this poem. (4 mks)

………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………

 

  • Identify any two onomatopoeic words in the poem above (2mks)

………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………………

 

  1. (ii) For each of the following words, provides another word which is pronounced in the same way. (2mks)

(a) Which –

 

  • Groan –


MARKING SCHEME

ENGLISH FORM THREE

101/1

               Functional writing

1 (a) a condolence letter

  • It must be friendly letter

 

Format (4mks)

-Sender address

-Date

-Salutation – Dear Jane (1mk)

-Closing tag – your friend (1mk)

Name

 

Content (5mks)

  • Expres the sorrow for the departed eg I am sorry……………(1mk)
  • Mention the departed (the mother) and reason for the death eg through accident. (1mk)
  • Mention positive attributes of the deoarted (1mk)
  • Encourage the family (1mk)
  • Offer to assist where necessary (1mk)

Languages – (3 marks)

1.(b) it must be no note

Format (3mks)

  • Salutation eg to al form 3 student (1mk)
  • Date (1mk)
  • Signing off your classmate          (1mk)

Name

 

Content (3mks)

Mention that there are ongoing funeral arrangement

Mention the need to contribute money (½ mk)

Amount to contribute (½mk)

The person to receive contributions (½mk)

Date of the burial (½mk)

 

Language (2 mks)

 

  1. Cloze test (10mks)
  2. I
  3. Though
  4. Harder
  5. Team
  6. Chosen
  7. But
  8. These
  9. Should
  10. Not
  11. Only (O but be a capital letter)

 

  1. (a) rhyme scheme.

a b a b c d c d c d e f e f. (1 mk)  Regular rhyme scheme. (1mk)

 

(b) Alliteration (1mk)– face flower (1mk)

Assonance (1mk)  – His written (1mk)

Consonance   Rocks his words

 

(c ) Gleams, thunder (any two onomatopoeic words) (2mks)

 

  1. (ii) homophones

(a) Which – witch

(b) Groan – grown



MARKING SCHEME

  ENGLISH FORM THREE

101/2

  1. Comprehension
  • It is odd that Kenya has abundance of water when it rains (tick) 1 – evidence by the flooding- yet it is also among the world’s most water – scarce countries. (tick) 1
  • It is important because safe water is key in determining the health (tick) 1 of the people in a household and communities. (Tick)
  • The statistics help to emphasize/ draw attention (tick) 1 to the severity of the water problem (tick) 1 by helping us appreciate the number of people (tick) without safe drinking water.
  • At independence the water situation was secure, with almost 2.4 million litres of water per Kenyan per year. (tick)1. However the situation was precarious in 2014, as the water available per person per year had shrunk to 461,000 litres (tick) 1 (student must use a word of contrast or comparison)
  • Deforestation, degradation and encroached of water towers and other catchment areas, wanton logging.

Nb: any two point 2×1 marks – 2 marks

  1. i) legislative, household and private sector interventions

(ii) Rain water harvesting

(iii) Waste water recycling

(iv) Water tower conservation

(v ) tree planting

(vi) reduction in river pollution

(vii) Reduction of water waste

Nb: must be notes if not deduct  up to 50% of the total score

  • Accept any three points.
  1. Excerpt (25 marks)
  2. a) – Olisundon informs Resian of the benefits she will get for marrying him

– Resian get very annoyed and speechless.

– Resian learns that her father had already received dory for her marriage Oloisudai.

– Resian tells Oloisudai that she can never be his wife

– Oloisudari tells her that their fate is sealed

Nb: any point

 

(B)OLOISUDARI

(i) Contemptuous

“He asked the contemptuous quiet of his voice a menace by itself.

 

  • Proud

The feels superior. “  no one plays games with Oloisundari, ask your father, he will tell you

 

  • Patronizing I threatening

“you may opt to go, but when you are mine, you will do as I please.

 

Resian

  • Assertive

Openly confronts Olosundari and tells him what she feels about him eg you are mad…………. “You are nothing but Ol – shuushi”

  • Emotional / short – tempered

“Her eyes were twin pullets from which not tears streamed down continuously.”

 

  1. C) ole kaelo had entered into business deals with oloisudari as his loan guarantor Oloisudari later blackmails olekaelo into marrying his daughter Resian to him or he (Ole – kaelo) facets his beautiful house and business deals.

 

(d) (i)Dialogue between Resian and Olisudari

“Between Resian and Oloisudai”

“I want to go now”

 

(ii)Phetoncal  questions; was there a curse for being born a woman that took away her right to own body  or her a own mind.

 

  • Metaphor “the monster refers to Oloisudari.

NB; accept any other relevant point

 

(e)(i) he had agreed to marry off Resian to Oloisudari in order to sustain his house and business contracts with Oloisudari

NB; accept ant relevant well – explained point

 

(F)Betrayal: Olekaelo betrays his daughters trust by choosing his business deals at the expense of his daughter’s destiny.

 

(ii) Traditions, Resian questions   the traditional role of a woman where she denied right to self expression and cannot question her father’s order orders however ridiculous they are.

NB: accept any other relevant theme.

 

(g) Sad/ sorrowful

We feel sorry for Resian who is defenseless against the combined forces of Oloisundari her father and oppressive traditions.

 

(h) – extortion

– Assassinations

– Robbery

– smuggling

– poaching

– Shadowy business

NB; any two points

 

(i)Resian announced that she wanted to go then.

 

(j) (i) Resian goes to her father shop

(ii) Ole kaelo enquires about the visitor (Oloisudari) that Resian was supposed to be entertained at home

 

(iii)Ole – kaelo enquires what had brought Resian to the shop.

  • Resian enquires from her father about her earlier request to join Egerton University.

3.GRAMMAR

1(a) “I did not rob the bank last month,” said mathege.

(b) Not only does the woman import tea but she also imports maize.

(c) Do we?

(d) The farmer whose goats destroyed the trees in the church farm was arrested.

(e) The bell was rung at 7:00pm

 

2.(a) students’

(b) heroes/ heroines

(c) editors – in chief

 

3 (a)transitively

(b) intransitively

( c ) intransitively

 

4(a) when I come next month (and I am not sure of the day) a lot of things will have changed.

(b) Any information that you have (including minor details) should be submitted to the office.

5 (a) passed out

(b) turned down

(c ) made away with

MATHEMATIC FORM 3 END TERM EXAMS PLUS ANSWERS

ULTIMATE ACHIEVERS ACADEMY

Name: ………………………………………………………….. …Date: ……………Adm No: …………

FORM THREE

TIME: 2 HOURS 30 MINUTES

MATHEMATICS

INSTRUCTIONS TO CANDIDATES

  1. Write your name, class and Admission Number in the spaces provided above.
  2. The paper consists of two sections. Section I and Section II.
  3. Answer ALL the questions in Section I.
  4. Answer only five questions only in Section II.
  5. All answers and working must be written on the question paper in the spaces provided below each question.
  6. Marks may be given for correct working even if the answer is wrong.
  7. Negligence and slovenly work will be penalized
  8. Non programmable silent electronic calculator and KNEC Mathematical tables may be used except where stated otherwise.

FOR EXAMINER’S USE ONLY

Section I

Question 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 TOTAL
Marks                                  

Section II

Question 17 18 19 20 21 22 23 24 TOTAL
Marks                  
 

GRAND TOTAL

 

SECTION I (50 Marks)

Answer all the questions in this section.

  1. Evaluate                                                                       (3 marks)

 

  1. By correcting each number to one significant figure, approximate the value of

(788 X 0.006).

Hence calculate the percentage error arising from this approximation              (3 marks)

 

 

 

 

 

  1. Three bells ring at intervals of 9 minutes, 15 minutes and 21 minutes. The bells will next ring together at 11.00pm. Find the time the bells had last rang together. (3 marks)

 

 

 

  1. Solve for x in the equation below (4 marks)

 

 

 

 

 

  1. Without using mathematical tables or calculator evaluate (3 marks)

 

 

 

 

 

 

 

  1. Simplify (3 marks)

 

 

  1. The figure below shoes two intersecting chords

Find the length of UT                                                                                    (4 marks)

 

 

 

 

 

  1. Make h the subject of the formula (3 marks)

 

 

 

 

  1. Determine the integral values of which satisfy the inequalities below.(3 marks)

 

 

  1. Kambo bought a suit for Sh. 1200 and marked it at a price such that after allowing his customer a 10% discount, he would make a profit of 20%. Calculate the marked price of the suit. (3 marks)

 

 

 

 

 

 

  1. Given that , without using mathematical table, express in fraction form the value of;
  • (1 mark)

 

 

  • (2 marks)

 

 

 

 

  1. Given that evaluate (3 marks)

 

 

 

  1. On a certain map an estate is represented by an area of 48cm2. If the actual area of the estate is 1200 hectares, find the scale of the map in the form 1:n (3 marks)

 

 

 

  1. In the figure below ABCD is a rhombus whose diagonals AC and BD meet at X. Given that AC = 27.6cm and BD = 16.2 cm, calculate the area of the rhombus. (3 marks)

 

 

 

  1. The image of point (6, 4) is (3, 4) under a translation. Find the translation vector. (3 marks)

 

 

 

 

 

  1. The initial cost of a ranch is sh. 5 000 000. At the end of three years the value of the ranch increases to 5 306 040. Calculate to one significant figure the value at which the ranch appreciates. (3 marks)

 

 

SECTION II (50 MARKS)

Answer any FIVE Questions ONLY from this section

  1. Two shopkeepers Juma and Wanjiku bought some items from a wholesaler. Juma bought 18 loaves of bread, 40 packets of milk and 5 bars of soap while Wanjiku bought 15 loaves of bread, 30 packets of milk and 6 bars of soap. He prices of a loaf of bread, a packet of milk and a bar of soap were Ksh 45, Ksh 50 and Ksh 150 respectively.
  • Represent:
  • The number of items bought by Juma and Wanjiku using a matrix  (1 mark)

 

 

 

  • The prices of items bought using matrix                                          (2 marks)

 

 

 

  • Use the matrices in (a) above to determine the total expenditure incurred by each person and hence the difference in their expenditure.           (3 marks)

 

 

 

 

 

 

  • Juma and Wanjiku also bought rice and sugar. Juma bought 36kg of rice and 23kg of sugar and paid Kshs 8160. Wanjiku bought 50kg 0f rice and 32 kg of sugar and paid Kshs 11340. Use the matrix method to determine the price of one kilogram of rice and one kilogram of sugar.                                         (5 marks)

 

 

 

 

  1. The diagram below represents a steel girder used in construction work. The cross – section consists of a rectangle measuring 20cm by 14cm from which two similar semi – circles have been removed. The girder is 5m long and is made of steel whose density is 8.5g/cm3.
  • Calculate:
  • The cross – sectional area of the girder. (3 marks

 

 

 

 

 

  • The mass of the girder in kilograms. (4 marks)

 

 

 

 

 

 

  • The removed semi – circular troughs are filled with concrete whose density is 5.5g/cm3. Calculate the mass of concrete used to fill the removed parts of the girder. (3 marks)

(Take π = )

 

 

 

 

  1. A country bus left town A at 11.45am and travelled towards town Bat an average speed of 60km/hr. A matatu left town B at 1.15pm on the same day and travelled along the same road at an average speed of 90km/hr. The distance between the two towns is 540km.

Determine:

  • The time of the dsy when the two vehicles met.           (4 marks)

 

 

 

 

  • How far from town A they met. (2 marks

 

 

 

 

 

  • How far outside town B the bus was when the matatu reached town A, (4 marks)

 

 

 

 

 

 

 

 

 

  1. Two lines L1 whose equation is and L2 whose equation is intersect at point A.
  • Find the coordinates of point A. (3 marks)

 

 

 

 

 

 

  • A third line L3 is perpendicular to L2 at point A. find the equation of L3 in the form , where area constants.(3 marks)

 

 

 

 

 

 

 

 

  • Another line L4 is parallel to L1 and passes through. Find x and y intercepts of line L4. (4 marks)

 

 

 

 

 

 

 

 

 

  1. In June of a certainyear, an employee’s basic salary was Ksh 17 000. The employee was also paid a house allowance of Ksh 6 000, a commuter allowance of Ksh 2 500 and a medical allowance of Ksh 1 800. In July that year, the employee’s basic salary was raised by 2%.
  • Calculate the employee’s:
  • Basic salary in July.                    (2 marks)

 

 

 

  • Total taxable in the July of that year (2 marks)

 

 

 

  • In that year, the taxable income tax rates were as shown in the table below.
Monthly taxable income (Kshs) Percentage rate of tax per shilling
Up to 9680

From 9681 to 18 800

From 18 801 to 27 920

From 27 921 to 37 040

From 37 041 and above

10%

15%

20%

25%

30%

Given that the monthly personal relief was Ksh 1056, calculate the net tax paid by the employee.                                                                             (6 marks)

 

 

 

 

 

 

 

 

  1. In the triangle XYZ below line XY = 3cm, YZ = 4cm and XZ = 3.5 cm.

Calculate:

  • Angle ZXY (4 marks)

 

 

 

 

 

  • Angle XYZ (2 marks)

 

 

 

 

 

  • Angle XZY (1 mark)

 

 

 

  • Calculate the area of the triangle XYZ to four significant figures. (3 marks)

 

 

  1. The 2nd and the 5th terms of an arithmetic progression are 8 and 17 respectively. The 2nd, the 10th and the 42nd terms of the arithmetic progression form the first three terms of a geometric progression. Find:
  • The first term and the common difference of the arithmetic progression. (3 marks)

 

 

 

 

 

 

 

 

 

  • The first three terms of the geometric progression and the 5th term of the geometric progression. (4 marks)

 

 

 

 

 

 

 

 

 

 

  • The sum of the first 4 terms of the geometric progression. (3 marks)

 

 

 

 

  1. By taking integral values of x, from x = – 2, to x=6 make a table of values for the function                                                                                                 (2marks)

 

 

 

  • On the same axes and using the scale of 1cm to 1 unit on the x-axis and 1cm to 5 units on the y–axis draw graphs of and (4marks)

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

  • From your graph;
  • Find the roots of the equations (1mark)

 

 

 

 

  • Write down the maximum value of (1mark)

 

 

 

 

 

  • Deduce the roots of the equation (2marks)



 

MATHEMATICS Form 3

MARKING SCHEME

SECTION I

NO WORKING MARKS GUIDELINES
1.      

M1

 

M1

 

 

A1

 
    03  
2.       M1

 

M1

 

A1

 
    03  
3.    
3 21 15 9
3 7 5 3
5 7 5 1
7 7 1 1
  1 1 1

 

 

M1

 

 

M1

 

A1

 
    04  
4.      thus

thus

M1

 

 

 

 

 

 

 

 

M1

 

 

A1

 
    03  
5.      

M1

 

M1

 

A1

 
    03  
6.   M1

 

 

 

 

 

 

M1

 

 

A1

 
    3  
7.     Ignoring negative answer  

M1

 

 

M1

 

 

 

 

 

 

 

A1

 
    03  
8.      

M1

 

 

M1

 

 

A1

 
    03  
9.      

 

Integral values

 

 

M1

 

 

 

 

M1

 

A1

 
    03  
10.         M1

 

M1

 

A1

 
    03  
11.         (a)

(b)

 

 

 

 

 

 

M1

 

A1

 

A1

 
    03  
12.         Numerator:

Denominator

M1

 

 

M1

 

A1

 
    03  
13.         M1

 

M1

A1

 
    03  
14.         M1M1

 

A1

 
    03  
15.         M1

M1

 

A1

 
    03  
16.          

M1

 

 

 

 

 

M1

 

 

A1

 
    03  

SECTION II

NO WORKING MARKS GUIDELINES
17.         (a)  (i)

 

(ii)

 

 

(b)

 

Juma = sh 3560

Wanjiku = sh 3075

 

Difference = 3560 – 3075 = 485

 

 

(c)

 

 

 

 

 

 

 

B1

 

 

B1

 

 

 

M1

 

 

M1

 

A1

 

 

M1

 

 

M1

 

M1

 

 

 

 

M1

 

 

 

 

 

A1

 

 

 

 

 

 

 

 

 

 

 

For both answers

    10  
18.         (a)  (i)

 

 

 

(ii)

 

 

 

(b) 

 

 

M1

 

M1

 

 

A1

 

 

M1

M1

 

M1

A1

 

 

M1

 

 

M1

 

A1

 
    10  
19.       (a)  Time before the matatu started

= 13.15 – 11.45 =

Distance covered by the bus =

Distance between them =

Relative speed =

Time taken to meet =

Time they met = 1.15pm + 3 hours = 4.15pm

 

(b)  Distance from town A to the point of meeting

Time =

Distance from A =

 

(c)  Time taken by the matatu from B to A

The matatu reaches A = 13.15pm +6hrs = 1915hrs

Time travelled by the bus when the matatu reaches A

1915hrs – 1145hrs =

Distance moved by bus from A =

Distance outside town B

 

 

M1

 

M1

 

M1

A1

 

 

 

M1

A1

 

M1

 

 

M1

 

M1

A1

 
    10  
20.         (a) 

 

Solving simultaneously

 

 

(b)

, (x ,y)

 

(c) 

 

 

M1

 

 

 

M1

 

 

A1

 

 

 

 

M1

 

M1

 

A1

 

 

 

M1

 

 

 

M1

 

A1

 

A1

 
    10  
21.         (a)  (i)

 

(ii)

 

(b) 

 

Total tax      =  4104

 

Net tax =

= 3048

M1

A1

 

M1

A1

 

 

M1

 

M1

 

M1

 

M1

 

M1

A1

 
    10  
22.         (a)

 

(b)

 

(c)

 

(d)

M1

 

M1

 

M1

A1

 

 

M1

 

 

 

 

 

A1

 

 

A1

 

 

M1

M1

A1

 
    10  
23.         (a)      

 

 

(b)      

Geometric progression

 

 

 

(c)      

 

 

 

M1

 

 

 

M1

 

 

 

A1

 

 

 

 

 

 

B1

B1

B1

 

B1

 

 

 

 

 

 

M1

 

M1

 

 

A1

 
    10  
24.          
x -2 -1 0 1 2 3 4 5 6
12x -24 -12 0 12 24 36 48 60 72
-3x2 -12 -3 0 -3 -12 -27 -48 -75 -108
y -36 -15 0 9 12 9 0 -15 -36

                                                                        2 mks for correct table

y = 5 ( x – 2 )

y = 5 x – 10

x 0 2 5
y -10 0 15

 

i) roots of 3 x ( 4 – x) = ) are x = 0, x = 4

 

ii) Maximum value of y = 3x ( 4 – x )         when x = 2 , y = 12

the maximum value of y = 12

 

iii)   roots of equation 3x ( 4 – x ) = 5 ( x – 2 )  is where the curve cuts the line

y    = 5 (x -2 )

The roots arc x = -1  and x = 3.3 ± 0.1

 

B1

B1

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

S1

P1

C1

L1

 

 

 

 

 

 

 

 

 

 

B1

 

B1

 

 

 

B1B1

Table

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

üB1 for both values of x

    10  

 

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English (101) paper 1

English (101) paper 2

English (101) paper 3
Kiswahili (102) paper 1

Kiswahili (102) paper 2

Kiswahili (102) paper 3
Mathematics Alt. A (121) paper 1

Mathematics Alt. A (121) paper 2

Chemistry (233) paper 1

Chemistry (233) paper 2

Chemistry (233) paper 3
Physics (232) paper 1

Physics (232) paper 2

Physics (232) paper 3
Biology (231) paper 1

Biology (231) paper 2

Biology (231) paper 3

Geography (312) paper 1

Geography (312) paper 2
History and Government (231) paper 1

History and Government (231) paper 2
Christian Religious Education (313) paper 1

Christian Religious Education (313) paper 2
Islamic Religious Education (314)
Hindu Religious Education (315)

Computer Studies (451) paper 1

Computer Studies (451) paper 2

Agriculture (443) paper 1

Agriculture (443) paper 2
Home Science (441) paper 1

Home Science (441) paper 2
Art and Design (442)
Woodwork (444)
Metalwork (445)
Building Construction(446)
Power Mechanics (447)
Electricity (448)
Drawing and Design (449)
Aviation Technology (450)

Business Studies (565) paper 1

Business Studies (565) paper 2

French (501)
German (502)
Arabic (503)
Kenya Sign Language (504)
Music (511)