Given that  $\left(x+3\right)$  is the highest common factor of 24 and 32. Find the value of  $x$ . 

(a)  

The area of a square card is 576 $cm^2$ . Irene wants to decorate the card by pasting lace around it. What is the length, in cm, of the lace needed by Irene? 

(a)  

A sum of RM224 is shared between Ali and Brenda in the ratio of 5 : $x$ .  If Ali receives RM80, find the value of  $x$ . 

(a)  

Given that  $x:y:36=3:5:9$ . Find the value of  $x+y.$   

(a)  

Given that  $p=-4$  and  $q=-1,$ calculate the value of  $\frac{p^2}{q}\left(2-p\right)$ . 

(a)  

Simplify  $\frac{3}{4}m^3n^2\times\left(-12m^2n\right)$ . 

(a)  

Given that  $\frac{4h-5}{3}=2h-5,$  hence  $h=$  

(a)  

Given that  $5x+2y=14$  and  $x+2y=-2,$  then  $x=$  ?

(a)  

Given  $x\ge-2$  and  $x<6$  where  $x$  is an integer. Write the values of  $x$  that satisfy both the linear inequalities. 

[Write your answer without any space and follow ascending order]

(a)  

In the diagram, PQRS and STVU are squares. Find the perimeter, in cm, of the whole diagram.

(a)  

In the diagram, JLN and KLM are straight lines. Calculate the value of angle  $x.$  

(a)  

In the diagram, PQRS is a quadrilateral. Find the value of angle $y.$  

(a)  

In the diagram, PQRS is a square. T and U are midpoints os PS and PQ respectively. Given that the area of the square is $64cm^2$ . Find the area, in  $cm^2,$  of the unshaded region. 

(a)