Mathematics looks at measurement, relationships, and properties of numbers and groups using numbers and symbols. Important topics in math include arithmetic, algebra, geometry, and calculus.
-
Question 1671: A sector of angle 120° is cut out from a circle of radius 13.5cm. what area of the circle is remaining ? (π = )
Options:
A) 14.1cm2
B) 95.5cm2
C) 190.9cm2
D) 381.9cm2
E) 763.7cm2
Show Answer
The correct answer is D .
-
Question 1672: Simplify 2log - log + log 9
Options:
A) 1 - 4 log3
B) -1 + 2 log 3
C) -1 + 5 log2
D) 1 - 2log 2
Show Answer
The correct answer is D .
-
Question 1673: Simplify -
Options:
A) -
B)
C) --
D) 5
Show Answer
The correct answer is A .
-
Question 1674:
A rectangular plot of land has sides with lengths of 38 m and 52 m corrected to the nearest m. Find the range of the possible values of the area of the rectangle
Options:
A) 1931.25 m ≤ A < 2021.25 m
B) 1950 m ≤ A < 2002 m
C) 1957 m ≤ A < 1995 m
D) 1931.25 m ≥ A > 2021.25 m
Show Answer
The correct answer is A .
-
Question 1675: Make x the subject of the equation a(b + c) + - 2 = 0
Options:
A) c =
B) c =
C) c =
D) c =
Show Answer
The correct answer is B .
-
Question 1676:
An arc of a circle subtends an angle of 30 on the circumference of a circle of radius 21cm. Find the length of the arc.
Options:
A) 11cm
B) 22cm
C) 44cm
D) 66cm
Show Answer
The correct answer is A .
-
Question 1677: Three consecutive positive integers k, l and m are such that l2 = 3(k+m). Find the value of m
Options:
A) 4
B) 5
C) 6
D) 7
Show Answer
The correct answer is A .
-
Question 1678: A number is selected at random between 20 and 30, both numbers inclusive. Find the probability that the number is a prime
Options:
A)
B)
C)
D)
Show Answer
The correct answer is A .
-
Question 1679: Given log 2 = 0.69, log3 = 1, 10 and log7 = 1.90, all to a fixed base, find log 10.5 to the same base without using tables.
Options:
A) 1.03
B) 2.31
C) 3.69
D) 10.5
E) 25
Show Answer
The correct answer is B .
-
Question 1680:
200 tickets were sold for a show. VIP tickets costs ₦1,200 and ₦700 for regular. Total amount realised from the sale of the tickets was ₦180,000. Find the number of VIP tickets sold and the the number of regular ticket sold.
Options:
A) VIP = 80, Regular = 100
B) VIP = 60, Regular = 120
C) VIP = 60, Regular = 100
D) VIP = 80, Regular = 120
Show Answer
The correct answer is D .