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Evaluate, correct to three decimal places: (4.314 × 0.000056) ÷ 0.0067
There are 30 students in a class. The study worksheet and 13 study materials were distributed among them. How many students study worksheet but not study materials?

Express 4137₇ in base 5.
Solve: log₃ˣ + log₃⁽ˣ⁻⁸⁾ = 2
Mi. Manu is 4 times as old as his son, and they are now the same age. If their ages were 76 years, how old is Manu?
Factorize completely: x² − (y + z)².
Find the roots of the quadratic equation: 3m² − 2m − 65 = 0
M varies jointly as the square of m and square root of q. If M = 24 when n = 2 and q = 4, find M when n = 5 and q = 9.

find q:m
One-third the sum of two numbers is 12. Twice their difference is 12. Find the numbers.
Find the quadratic equation whose roots are 2/3 and −3/4.
Make a table of the relation: 
The price of a shoe was decreased by 22%. If the new price was 27.30, what was the original price?
The radius and height of a solid cylinder are 8 cm and 14 cm respectively. Find, correct to two decimal places, the total surface area. [π = 22/7]

In the diagram, O is the centre of the circle NST. |NT| = |ST| and angle NTS = 36°. Find the measure of the angle marked t.
A sphere has a radius 3 cm. Find, in terms of π, its volume.
Arrange the following numbers in ascending order of magnitude:
A notebook of length 15 cm was measured by a student as 16.8 cm. Calculate, correct to two decimal places, the percentage error in the measurement.

Find the value of m in the diagram.
A line L, passing through the point (6, -13), is parallel to the line which passes through (7, 4) and (−3, 9). Find the equation of line L.
An empty cylindrical tank is 140 cm in diameter. If 200 litres of water was poured into the tank. Calculate, correct to the nearest centimeter, the height of the water in the tank. (Takeπ=22/7)
Mrs. Keble stands at a distance of 110 m away from a building of vertical height 58 m. If Keble is 2 m tall, find the angle of elevation of the top of the building from her eye.
Find the mean deviation of the set of numbers: 14, 15, 16, 17, 18, 19.
The interior angle of a regular polygon is 6 times its exterior angle. Find the number of sides of the polygon.
The length of the diagonal of a square is 12 cm. Calculate the area of the square.
Consider the statements:
P: Siah is from Foya.
Q: Foya is in Lofa.
Write in symbolic form: "Siah is from Foya, then Foya is in Lofa."
What is the name of a triangle with vertices (1, −3), (6, 2) and (0, 4)?

In the diagram, NR is a diameter. ∠AVR = x° and ∠SRV = (5x + 20)°
Find the value of 2x.
Find the value of a in the equation:
cos(a + 14°) = sin(4a + 6°)
A bag contains 4 white marble and 3 blue marbles. Another bag contains 5 red and 6 blue marbles. If a marble is picked at random from each bag, find the probability that they are of the same colour.
The angle of a sector of a circle of radius 3.4 cm is 115°. Find the area of the sector. (Take π = 22/7)
The diagonals of a rhombus are 16 cm and 12 cm. Find the length of the side.
The angle of elevation of the top of a vertical building from a point Z on the ground is 50°. If the height of the building is 124 m, find the distance from Z to the foot of the building.
A student measured the height of a pole as 5.98 m which is less than the actual height. If the percentage error is 5%, find the correct to two decimal places, the actual height of the pole.

In the diagram, O is the centre of the circle QRS and ∠SQR = 28°. Find ∠QRS.
John was facing S55° E. If he turned 90° in the anticlockwise direction, find his new direction.
If 2x − 3y = −11 and 3x + 2y = 3, evaluate (y − x)².
An equilateral triangle has side 2 cm. Calculate the height of the triangle.
A number is selected at random from 40 to 50 inclusive. Find the probability that the number is prime.

Use the bar chart to answer questions 42-44
If the failed mark was 4, what is the probability that a student selected at random passed?

Use this bar chart to answer questions 42-44
What percentage of students scored at most 5 marks?

Use the bar chart to answer 42-44
How many students scored at least 3 marks?
If logₐ 3 = m and logₐ 5 = p, find logₐ 75.

In the diagram, M, N, R are points on the circle centre O. ∠ORN = 48° and ∠RNM = 124°. Find ∠OMN.v
Simplify: 3√12 + 10√3 − 6/√3
The truth set of 8 − 2x − x² = 0 is {p, q}. Evaluate p + q.
Find the gradient of the line passing through the points (1/2, -1/3) and (3, 2/3).
For what values of x is (x² + 2) / (10x² − 13x − 3) undefined?

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