Foundation January 2021 Paper 2R Q7
7 Here are five times, in a single day, using the 24-hour clock.
| A | B | C | D | E |
|---|---|---|---|---|
| 11 53 | 15 20 | 08 20 | 18 12 | 16 45 |
(a) Write down the letter of the time nearest to 6 pm (1)
(b) Work out the difference, in hours and minutes, between time A and time E. (2)
Francesco uses the rule below to find the time, in minutes, to cook a chicken in his oven.
| Number of minutes to cook a chicken |
|---|
| Multiply the weight of the chicken, in kg, by 40 and then add 15 |
The clock on Francesco’s oven shows time B.
Francesco starts cooking a chicken at this time.
He stops cooking the chicken when the clock on his oven shows time E.
(c) Work out the weight of the chicken. (3)
(d) Use Francesco’s rule to write down a formula for the time, \(T\) minutes, to cook a chicken of weight \(k\) kilograms. (2)
| Scheme | Marks |
|---|---|
| D | B1 |
| (1) |
| Scheme | Marks |
|---|---|
| 4 hours 52 minutes | B1 B1 |
| (2) |
| Scheme | Marks |
|---|---|
| time = 40 + 45 (= 85 minutes oe) or 1 hr 25 min | M1 |
| (“85” – 15) ÷ 40 | M1 |
| 1.75 | A1 |
| (3) |
Notes
M1: accept 60 + 25
May be implied by 70 ÷ 40
M1: dep 1st M1
A1: oe eg 1.750 or \(\dfrac{7}{4}\)
| Scheme | Marks |
|---|---|
| \(T = 40k + 15\) | B2 |
| (2) | |
| (8 marks) |
Notes
B2: B1 for \(40k + 15\) or \(T = 40k + a\) (\(a \neq 15\))
Accept \(40 \times k\) etc