2009 - JAMB Mathematics Past Questions and Answers - page 3
21
A binary operation ⊗ defined on the set of integers is such that m⊗n = m + n + mn for all integers m and n. Find the inverse of -5 under this operation, if the identity element is 0
A
-5/4
B
-5/6
C
zero
D
5
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22
If Q is\( \left[ \begin{array}{cc}
9 & -2 \\ -7 & 4 \\ \end{array} \right]\) , then |Q| is
9 & -2 \\ -7 & 4 \\ \end{array} \right]\) , then |Q| is
A
-50
B
-22
C
22
D
50
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23
If P \(=\left[\begin{array}{cc}x+3 & x+2\\
x+1 & x-1\end{array}\right]\) evaluate x if |P| = -10
A
-5
B
-2
C
2
D
5
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24
Find the acute angle between the straight lines y = x and y = √3x
A
15o
B
30o
C
45o
D
60o
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25
A regular polygon has 150o as the size of each interior angle. How many sides does it have?
A
12
B
10
C
9
D
8
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26

A
47o
B
52o
C
56o
D
99o
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27
If the hypotenuse of a right angle-triangle isosceles triangle is 2cm. What is the area of the triangle?
A
1/√2 cm2
B
1 cm2
C
√2 cm2
D
2√2 cm2
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28
A chord drawn 5 cm away from the center of a circle of radius 13 cm. Calculate the length of the chord
A
7cm
B
9cm
C
12cm
D
24cm
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29
Find the radius of a sphere whose surface area is 154 cm2
A
7.00 cm
B
3.50 cm
C
3.00 cm
D
1.75 cm
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30
Find the locus of a particle which moves in the first quadrant so that it is equidistant from the lines x = 0 and y = 0 (where k is a constant)
A
x + y = 0
B
x - y = 0
C
x + y + k = 0
D
x - y - k = 0
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