Mathematics Third Term Examination Questions 2019/2020 Session – Junior Secondary School ( JSS 1, JSS 2)
EDUDELIGHT GROUP OF SCHOOLS
3RD TERM EXAMINATION 2019/2020
SUBJECT; MATHEMATICS CLASS: JSS 1
SECTION A: OBJECTIVES- Answer all questions in this section
- Solve for x in 3(x + 2) = 2(x + 2) (a) 4 (b) 2 (c) -2 (d) -4
- Find the :L.C.M of 6a2, 8a and 4ab (a) 24ab (b) 24ab2 (c) 24a2b (d) 24a2b2
- Expand (p + 6) (p – 3) (a) p2 – 3p -18 (b) p2+3p – 18 (c) p2 + 3p + 18 (d) P2 – 6p – 18
- Write 301700000 partly in words and partly in figures (a) 0.307million (b) 30.17million (c) 3.017 million(d) 3017 billion
- Simplify 12/3 + 2½ (a) 41/5 (b) 6/25 (c) 41/6 (d) 1/6
- What is the place value of ‘2’ in 30247 (a) 20 (b) 2 (c) 200 (d) 2000
- Arrange these fractions in ascending order: 3/8, 5/9, 2/9, 2/3 (a) 5/6, 2/3, 3/8, 2/9 (b) 2/9, 3/8, 5/6, 2/3 (c) 5/6, 2/3, 2/9, 3/8 (d) 2/9, 3/8, 2/3, 5/6
- Express 40 as a percentage of 200 (a) 50% (b) 25% (c) 40% (d) 20%
- Approximate 9852 to 1 significant figure (a) 10,000 (b) 9000 (c) 9800 (d) 9850
- Simplify 31/5 ÷ 4/5 (a) ¼ (b) 4 (c) 3¾ (d) 16
The marks scored by some students ina test are: 4, 6, 7, 8,9,9,4,9 use these data to answer question 11 – 14
- Find the mean score (a) 5 (b) 6 (c) 7 (d) 8
- Find the modal score (a) 9 (b) 8 (c) 7 (d) 4
- Find the range (a) 2 (b) 5 (c) 4 (d) 3
- Find the median score (a) 7.0 (b) 6.5 (c) 7.5 (d) 8.0
- Simplify 7r – 6s -4r + 4r (a) 3r + 25 (b) -3r – 25 (c) 3r – 2s (d) 11r + 10s
- Evaluate: 1 0 1 1 (a) 1010 (b) 10010 (c) 10101 (d) 0010
+ 1 1 1
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- Find the 25% of N1600 (a) N4000 (b) N40 (c) N400 (d) N160
- Find the H.C.F of 18 and 36 (a) 6 (b) 18 (c) 9 (d) 2
- Evaluate 1 1 0 0 (a) 111 (b) 101 (c) 100 (d) 011
– 1 0 1
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- If two lines are perpendicular, the angle between them is (a) 600 (b) 1800 (c) 3600 (d) 900
THEORY
Instruction: attempt all questions from this section
1a. Find the value of 1101 – 110 + 11 in base 2
1b Evaluate 6(x + 1) = 3(x + 3)
2. In the diagram below, calculate the lettered angles
3a. Simplify 6½ – ¾ + 1¼
3b. Find the H .C.F of 48, 36 and 72
4. age (years)_ 12 13 14 15 16
No of students 4 6 4 4 2
(a) Calculate the mean age (b) find the median (c) obatain the mode
EDUDELIGHT GROUP OF SCHOOLS.
3RD TERM EXAMINATION 2019/2020
SUBJECT; MATHEMATICS CLASS: JSS 2
SECTION A: OBJECTIVES-
Answer all questions in this section
- Factorize completely xy + x + y + 1 (a) (x + 1)(y + 1) (b) (x + 1)( y – 1) (c) (xy + 1)(y + 1) (d) x (y + 1)(y + 1)
- Share N3000 in the ratio 2:3 between Tayo and Hammed (a) Tayo (N1,000): Hammed (N1,000) (b) Tayo (N500); Hammed (N1500) (c) Tayo (N1,200): Hammed (N1,800) (d) Tayo (N1,200); Hammed (N1,200)
- Find by factors the square root of 3136 (a) 56 (b) 46 (c) 26 (d) 36
- 156/180 reduced to its lowest term is (a) 9/11 (b) 13/15 (c) 15/18 (d) 26/30
- Multiply ( 3 + b) by (4 + 2b) (a)2b2+10b+7 (b)2b2 + 7b + 10 (c) 2b2 + 10b + 12 (d) 2b2 + 12b + 10
- Write ).0000649 in standard form (a) 6.49 x 10-5 (b) 6.49 x 10-3 (c) 6.49 x 10+3 (d) 6.49 x 105
- Find the L.C.M of 6a2, 8a and 4ab (a) 24ab (b) 24a2b (c) 24a2b2 (d) 24ab2
- Approximate 9852 to 1 significant figure (a) 1000 (b) 9800 (c) 9000 (d) 9,850
- Which of the following groups of numbers form a Pythagoras triplets? (a) 8, 10, 12 (b) 4, 6, 8 (c) 6, 8, 10 (d) 2, 4 6
- Expand: ((P + 6)(P – 3) (a) P2– 3p – 18 (b) p2 + 3p – 18 (c) p2 + 3p + 18 (d) p2 – 6p – 18
- The simple interest on N 250 for 8 years at 6% P.A is (a) N100 (b) 130 (c) N120 (d) 140
- If the angles of quadrilateral are 5x0, 4x0, 3x0 and 6x0. What is the value of x0? (a) 100 (b) 150 (c)180 (d) 200
- which of these properties of diagonal of plane shapes applicable to kite only? (a) diagonal bisec each other (b) diagonals bisects the shape (c) diagonals are perpendicular at centre (d) diagonal are not equal
- Seven subtracted from twice a contain number gives 9. Find the number (a) 6 (b) 7 (c) 8 (d) 16
- The angle of quadrilateral are in the ratio 6:7:8:9. The largest angle will be (a) 1080 (b) 720 (c) 840 (d) 300
- Evaluate: 5c2m2rt4 (a) 5cmt2 – r (b) 5cmt2 (c) 5cmt2 (d) 5cmt + r
cm2r2t2 r
- Calculate the curved surface area of a cylinder whose radius is 7cm and height 10cm (a) 14π (b) 104 π (c) π /140 (d) 140π
Calculate the missing angles in the figure (a) z = 400 and m = 600 (b) z = 400 and m = 800 (c) z = 800 and m = 600 (d) z = 400 and m 400
- The area of a circle whose diameter is 7cm is _____ (take π = 22/7) (a) 22cm2 (b) 38.5cm2 (c) 38cm2 (d) 44cm2
- Solve for x in 3(x + 2) = 2( x + 2) (A) 2 (b) -2 (c) 4 (d) -4
THEORY
Instruction: Attempt all questions from this section
1a. Mr. Johnson share N500,000 among three children. They are Mercy, Janet and Timmy in the ratio 2:3:5. How much does each received?
b. Find the least number by which 200 must be multiplied so that their product is a perfect square
2a. Given the base radius and vertical height of a cone as 6cm and 8cm respectively, Calculate the (i) total surface area (ii) volume of the cone to the nearest whole number (take π = 3.14)
2b. How many sides has a regular polygon whose angle is 1200?
3a. A Pentagon is such that one of its exterior angles is 600 . Two others are (90-m)0 each while the remaining angles are (30 + 2m)0 each. Find the value of m
3b. Without using calculator, find the product of 0.00462 and 5430 leaving your answer in standard form
- The distance ‘d’ meters covered by a ball thrown vertically up wards after a time ‘t’ seconds is given by the relation, d = 60t – 10t2
- Draw the graph of d = 60t – 10t2 for values of t from O to 5 seconds using the scale of 2cm to 1 unit on the t-axis and 2cm to 20m on the d-axis
- Using your graph:
(i) Find the time it takes the ball to reach a height of 60m,
(ii) Determine the maximum height reached by the ball and the time taken to reach it .





