**The Main Challenge**

. . . is a *Kakuro*-type puzzle. Apart from 98751 (or 9+8+7+5+1), there are FIVE other ways of making **30** when combining and adding together five unique digits from **1-9**. Can you list those five combinations?

**The 7puzzle Challenge**

The playing board of **the 7puzzle game** is a 7-by-7 grid containing 49 different numbers, ranging from **2 **up to **84**.

The 3rd & 4th rows contain the following fourteen numbers:

3 10 13 25 32 35 36 42 44 45 54 60 66 80

List FOUR different numbers that have a sum of 100?

**The Roll3Dice Challenge**

From the seven groups of numbers below, it is possible to make today’s target number of **6 **with six of the groups when each number in the group is used once and + – × ÷ is available.

But, which is the impossible group below that CANNOT make **6**?

- 1 1 3
- 1 3 4
- 2 4 5
- 2 6 6
- 3 3 6
- 4 4 4
- 5 5 6

Visit **Roll3Dice.com** for full details of our family-related maths initiative.

**The Mathematically Possible Challenge**

Using **4**, **5** and **10 **once each, with + – × ÷ available, which is the ONLY number that is possible to make from the list below?

8 16 24 32 40 48 56 64 72 80

#*8TimesTable*

**The Target Challenge**

Can you arrive at **6** by inserting **1**, **2**, **3** and **4** into the gaps on each line?

- ◯÷◯+◯+◯ = 6
- (◯×◯)÷(◯×◯) = 6
- (◯÷◯–◯)×◯ = 6
- (◯²+◯²–◯²)÷◯² = 6

**Answers **can be found **here**.

**Click Paul Godding for details of online maths tuition.**