Foundation January 2019 Paper 1R Q9
9 Here is a sequence of patterns made from white counters and black counters.

(a) In the space below, complete Pattern number 4
(1)

(b) Find the total number of counters in Pattern number 6 (1)
(c) Work out the number of black counters in Pattern number 14 (1)
(d) Work out the total number of counters in Pattern number 50 (2)
| Scheme | Marks |
|---|---|
![]() Answer: Pattern | B1 |
| (1) |
| Scheme | Marks |
|---|---|
| 13 | B1 |
| (1) |
| Scheme | Marks |
|---|---|
| 15 | B1 |
| (1) |
| Scheme | Marks |
|---|---|
| 3 + 49 ×2 or \(2n + 1\) or 2 × 50 + 1 | M1 |
| 101 | A1 |
| (2) | |
| (5 marks) |
