Class 8 Maths Chapter 9 Test Paper Set 3 Pdf Download CBSE
Test Paper Of Class 8 Maths Chapter 9 Algebraic Expressions and Identities set 3 pdf download
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Chapter 9 Test Paper (03)
Class 8 Maths Chapter 9 Algebraic Expressions and Identities Test Paper Set-3 Text Form:-
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SAMPLE PAPER (3)
CLASS: 8 MAX. MARKS :30
SUBJECT: MATHEMATICS TIME: 1:30 HOUR
CH: 9 (Algebraic Expressions and Identities)
Section β A
In Questions 1 to 10, there are four options, out of which one is correct. Write the correct answer.
1. a ( b + c) = ab + ac is
(a)commutative property (b) distributive property
(c) associative property (d) closure property
2. The sum of β7pq and 2pq is
(a) β9pq (b) 9pq
(c) 5pq (d) β 5pq
3. Sum of a β b + ab, b + c β bc and c β a β ac is
(a) 2c + ab β ac β bc (b) 2c β ab β ac β bc
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(c) 2c + ab + ac + bc (d) 2c β ab + ac + bc
4. Product of 6a2 β 7b + 5ab and 2ab is
(a) 12a3b β 14ab2 + 10ab (b) 12a3b β 14ab2 + 10a2b2
(c) 6a2 β 7b + 7ab (d) 12a2b β 7ab2 + 10ab
5. Square of 9x β 7xy is
(a) 81x2 + 49x2y2 (b) 81x2 β 49x2y2
(c) 81x2 + 49x2y2 β126x2y (d) 81x2 + 49x2y2 β 63x2y
Section β B
6. Identify the terms, their coefficients for each of the following expressions.
(i) 4x2y2 β 4x2y2z2+ z2
(ii) 3 β pq + qr β rp
7. (a) Add (iii) 2p2q2β 3pq + 4, 5 + 7pq β 3p2q2
(c) Subtract 4p2q β 3pq + 5pq2 β 8p + 7q β 10 from 18 β 3p β 11q + 5pq2 pq2+ 5p2q
8. Obtain the volume of rectangular boxes with the following length, breadth and height respectively.
(iii) xy, 2x2y, 2xy2
(iv) x Γ x2Γ x3Γ x4
9. (a) Simplify 3x (4x β 5) + 3 and find its values for
(i) x = 4
(ii) x =10.
Section β C
10. Find the product.
(a) (2.5l β 0.5m) and (2.5l + 0.5m)
(b) (p2 β q2) (2p + q)
(c) (a + 3b) and (x + 5)
11. Simplify.
(a) (a + b + c)(a + b β c)
(b) (a + b) (2a β 3b + c) β (2a β 3b)
(c) (m + n) (m2 β mn + n2) = m3 + n3
12. Use a suitable identity to get each of the following products.
(a) (a2+ b2) (β a2 + b2)
(b) (2a2 + 9) (2a2 + 5)
(c) (6x β 7) (6x + 7)
Section β D
13. Simplify.
(a) (4pq + 3q)2 β (4pq β 3q)2 = 48pq2
(b) (2.5p β 1.5q)2β (1.5p β 2.5q)2
(c) 103 Γ 104
(d) 992
14 (a) If a2 + b2 = 74 and ab = 35, then find a + b.
(b) The height of a triangle is x4 + y4 and its base is 14xy. Find the area of the triangle.