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Question 1 (iii)
What could be the possible ‘one’s’ digits of the square root of each of the following numbers:

998001

Find the area of a rhombus whose side is $6cm$ and whose altitude is $4cm.$ If one of its diagonals is $8cm$ long, find the length of the other diagonal.

Question 7

Hasan buys two kinds of cloth materials for school uniforms, shirt material that costs him Rs50 per meter and trouser material that costs him Rs90per meter. For every 2 meters of the trouser material he buys 3 meters of the shirt material. He sells the materials at 12% and 10% profit respectively. His total sale is Rs36,600 How much trouser material did he buy?

Lina went to a market with $\$1$ and spent $\$0.79$ on buying a flavored juice. She wishes to plot the remaining balance on a graph paper. The graph paper has 100 boxes, and each box represents $1￠$. Choose the correct representation.

Select the burger which is divided into thirds.

Question 62

The area of a rectangular field is $48m^2$ and one of its sides is 6m. How long will a lady take to cross the field diagonally at the rate of 20 m/min?

The cost of painting the whole surface area of a cube at the rate of 10 palse per $c{m}^2$ is 264.60. Then, the volume of the cube is

(a) $6859c{m}^3$

(b) $9261c{m}^3$

(c) $8000c{m}^3$

(d) $10648c{m}^3$

Find the product of $(a+b)$ and $7a^2$$b^2$.

Factorisation of $81x^3-x{y}^2$ gives

The perimeter of an equilateral triangle is 60 m. The area is

(a) $10\sqrt{3}{\mathrm{m}}^2$

(b) $15\sqrt{3}{\mathrm{m}}^2$

(c) $20\sqrt{3}{\mathrm{m}}^2$

(d) $100\sqrt{3}{\mathrm{m}}^2$

A tradesman marks his goods at such a price that after allowing a discount of $15\%$, he makes a profit of $20\%$. What is the marked price of an article whose cost price is Rs. 170?

Question 1: Name the angles in the given figure:

Question 2 (v)

Write the abscissa of the point D.

Find the median for the following frequency distribution table:

What will happen to the curved surface area of a cylinder if its radius is increased to twice the original value and height is reduced to half of the original value?

Which of the following equations have $x=4\text{and}y=2$ as a solution?

What is the fraction represented by the green blocks in the image below?

An electric pole, 14 metres high, casts a shadow of 10 metres. The height of a tower that casts a shadow of 300 metres under similar conditions is: (in metres)

Find the square of $53$.

In a three digit number, unit's digit is 2/3 times of ten's digit and 3/4 times of hundred's digit. If the number formed by reversing the digits subtracted from the original number, is equal to 198, then the sum of original number and number formed by reversing the digits can be

Question 5 (iii)

Give examples of polynomial p(x), g(x), q(x) and r(x), which satisfy the division algorithm and

deg r(x) = 0

Question 52

Solve the following:

$\frac{8}{x}=\frac{5}{x-1}$

In a combined test in Maths and Science 74% passed in Maths, 84% passed in Science and 8% failed in both. Find the total number of candidates who appeared for the test if the number of passed candidates is 330.

1. 38.3

In the given figure, AB = 5cm, BC = 4cm, AC = 3cm. Find the length of diameter of the circle.

Question 4(v)

Simplify:

$(2.5p-1.5q{)}^2-(1.5p-2.5q{)}^2$

Classify the following event:

Drawing two black beads one after the other from a bag containing 6 black beads and 10 brown beads without replacing.