Foundation June 2023 Paper 2 Q15
15 Taylor performs in a show.
Taylor spends \(\dfrac{1}{8}\) of the show singing, \(\dfrac{1}{4}\) of the show dancing and the remaining 55 minutes backstage.
Work out how long the show lasted.
Give your answer in hours and minutes.
You must show your working. [5]
| Answer | Marks | Part marks and guidance | |
|---|---|---|---|
| 1 hour 28 minutes with correct working | 5 | B4 for 88 minutes with correct working OR M1 for \(\dfrac{1}{8} + \dfrac{1}{4}\) oe A1 for \(\dfrac{3}{8}\) oe AND M2 for \(55 \div\) their \((1 -\) their \(\dfrac{3}{8})\) oe or M1 for [55 =] \(1 -\) their \(\dfrac{3}{8}\) oe If 0 or 1 scored, instead award SC2 for answer 1 hour 28 minutes with no or insufficient working If 0 scored SC1 for answer 88 minutes with no or insufficient working | “Correct working” requires evidence of at least M2 M1A1 may be shown pictorially or \(\dfrac{1}{8}, \dfrac{2}{8}, \dfrac{5}{8}\) stated M1A1 implied by \(\dfrac{3}{8}\) or \(\dfrac{5}{8}\) seen oe M2 implied by e.g. 11 x 8 or \(\dfrac{440}{5}\) M1 implied by e.g. \(\dfrac{1}{8} = 11\) or \(\dfrac{5}{8}\) Alternative Method: M1 for [Singing=] 11 A1 for [Dancing=] 22 M1A1 implied by 33 AND M2 [Total Time=] 55+22+11 or 55+33 or M1 [Dancing + Singing=] 22+11 oe |