Copy the dot pattern below.

(i) Write down the pattern using numbers.

(ii) Write down the rule to go from one shape to the next.

(iii) Generalise and tell how many dots the $n$ th shape will contain.

Copy the dot pattern below.

(i) Write down the pattern using numbers.

(ii) Write down the rule to go from one shape to the next.

(iii) Generalise and tell how many dots the $n$ th shape will contain.

For the given pattern below.

(i) Draw the next two shapes.

(ii) Write down the pattern using numbers.

(iii) Write down the rule to go from one shape to the next.

(iv) Write down, in terms of $n$, an expression for the number of matchsticks in the $n^{th}$ shape.

For the given pattern below.

(i) Draw the next two shapes.

(ii) Write down the pattern using numbers.

(iii) Write down the rule to go from one shape to the next.

(iv) Write down, in terms of $n$, an expression for the number of matchsticks in the $n^{th}$ shape.

For the given pattern below.

(i) Write down the pattern using numbers.

(ii) Write down the rule to go from one shape to the next.

(iii) Write down, in terms of $n$, an expression for the number of matchsticks in the $n^{th}$ shape.

Complete the table using the formula $y=3x-2$.

Complete the table using the formula $n=7m-3$.

Look at the patterns and fill up the missing boxes, state the rule which connects the quantities in the different columns. Find the generalised statement for $n$.

Look at the patterns and fill up the missing boxes, state the rule which connects the quantities in the different columns. Find the generalised statement for $n$.