Question 3 :
The remainder when$4{a^3} - 12{a^2} + 14a - 3$ is divided by $2a-1$, is
Question 6 :
If the perpendicular distance of a point $P$ in a plane from $x$-axis is $2$ units and from $y$-axis is $7$ units, then its abscissa is
Question 8 :
Signs of abscissa and ordinate of a point in the $III$ quadrant, respectively are
Question 9 :
From (1,4) you travel $ 5\sqrt{2}$ units by making $135^0$ angles with positive x-axis (anticlockwise) and then 4 units by making $120^0$ angle with positive x-axis (clockwise) to reach Q. Find co-ordinates of point Q.
Question 14 :
Find whether it is a terminating or a non-terminating decimal.$2.4 \div 0.072$.
Question 16 :
The first step to convert a decimal number into fraction is:
Question 17 :
The value of $4 \times 100 + 3 \times \frac{9}{100}$ is<br>
Question 18 :
The supplement angleof the complement of$\displaystyle { 30 }^{ o }$ is
Question 19 :
Two supplementary angles are in the ratio $5:7$. Find the smallest angle.<table class="wysiwyg-table"><tbody><tr><td>$1^{st}$ angle $=$ $\dfrac{5}{12} \times 180^o$ and <br/>$2^{nd}$ angles $=$ $\dfrac{7}{12} \times 180^o$</td></tr></tbody></table>
Question 23 :
Two sides of a triangle have lengths $7$ and $9$. Which of the following could not be the length of the third side?
Question 26 :
Can $6$ cm, $5$ cm and $3$ cm form a triangle?
Question 27 :
Consider isosceles triangle $ABC$, in which $\angle ABC=\angle ACB$ ,$AB=2BC$ and $AB=8$ cm.What is the perimeter of the $\triangle ABC$?
Question 28 :
If $\angle{A} \cong \angle {D}$, then $\angle {D} \cong \angle {A}$ is a ___________ property of congruence.<br/>
Question 29 :
If a, b and c are the sides of a $\Delta$ le then
Question 30 :
Which of the following sets of side lengths form a triangle?
Question 31 :
If the altitude of a triangle is increased by 10% while its area remains the same its corresponding base will have to be decreased by
Question 32 :
The angles of triangle are $40^0 \ ,50^0$ find the third angle 
Question 33 :
The area of the largest triangle that can be inscribed in a semi circle whose radius is r cm is
Question 34 :
Find the area of a triangle whose sides are respectively $150$ cm, $120$ cm and $200$ cm. 
Question 35 :
The average of marks of $12$ students is $15$. The marks of a student who scored zero were wrongly taken as $18$ and average was determined. The correct average marks is _________.
Question 36 :
The mean of $15$ observations is $20$. If $8$ is added to each observation, find the new mean.<br/>
Question 37 :
The average of $9$ numbers is $8$. What should be added as $10^{th}$ number to make the average $9$?
Question 38 :
This semester, Gerry scored an average of $93$ on his five history exams. He got the same score on his first two exams, and then he got a $94$, an $85$, and a $90$ on the remaining exams. What score did he receive on his first two exams?
Question 39 :
Damien played golf on each of the four days of his vacation. His scores on the first three days were $93, 92$, and $89$, and his average for the four days was $90$. What was his score on the fourth day?