MATH 7TH, December TEST MARKS = 50
Short Questions (Attempt Any 10 Q.S), Marks = 20
i.
Subtract (p4 - 2p3 - 3p2
- 4p – 5) From (- p4 + 5p3 + 4p2 + 3p +2)
ii.
Add (- 3a2 - 5ab + 2b2 )
and ( 7a2 + 2ab – b2 )
iii.
Simplify ( x2 )4 ÷ ( x3)
2
iv.
Simplify: ( a2 – ab + b2
) (a + b)
v.
Simplify ( 4a3 – 10a2 +
6a ) ÷ ( 2a)
vi.
Expand by formula (abc - 2)2
vii.
Factorize 5x2 – 7xy + 25x – 35y
viii.
Simplify by using formula: 9p2 + 12pq + 4q2
ix.
Find the square of 2p2 + 3q2
x.
Solve 2 (x +1) – x = 3 (x + 1)
xi.
Solve 3 (6 -2x ) + 4 ( 5x - 1) = 0
Long Questions (Attempt Any 5 Q.S), Marks = 30
2) Evaluate by using formula 4m4+12mn+9n4,when m = 1/2 and n = 1/3
3) IF 2ab + 5cd =5 and abcd =1, What is the value of 4a2b2 +25c2d2 ?
5) Evaluate by formula 36 (l+m)2 - 48n (l+m)+16n2,when l =1/2 , m =1/3 and n = 1/4
6) Simplify: z2
(x2 -y2 ) + x2 ( y2 – z2
) + y2 (z2 – x2 )
7) The sum of three consecutive numbers x, x+1, x+2 is
315 find numbers.