Find the number of statues that are non-defective.

The manufacturer sells each non-defective statue for $5.25$ British pounds (GBP) to an American company. The exchange rate from GBP to US dollars (USD) is $1{\text{ GBP}} = 1.6407{\text{ USD}}$.

Calculate the amount in USD paid by the American company for all the non-defective statues. Give your answer correct to two decimal places.

The American company sells one of the statues to an Australian customer for $12{\text{ USD}}$. The exchange rate from Australian dollars (AUD) to USD is $1{\text{ AUD}} = 0.8739{\text{ USD}}$ .

Calculate the amount that the Australian customer pays, in AUD, for this statue. Give your answer correct to two decimal places.

$0.88 \times 16000$     OR     $16000 - 0.12 \times 16000$     (M1)

$14080$     (A1)     (C2)

[2 marks]

$1.6407 \times 5.25 \times 14080$     (M1)

$121 280.54{\text{ USD}}$     (A1)(ft)     (C2)

Note: Follow through from their answer to part (a).

[2 marks]

$12 \times \frac{1}{{0.8739}}$     (M1)

$13.73{\text{ AUD}}$     (A1)     (C2)

Note: If division used in part (b) and multiplication used in part (c), award (M0)(A0) for part (b) and (M1)(A1)(ft) for part (c).

[2 marks]

This question was generally well answered with much correct working seen in parts (a) and (b). The most popular incorrect answer in part (a) was $1920$ – candidates simply stating the number of defective items rather than the number of non-defective items. Unfortunately in part (c) many candidates multiplied by $0.8739$ rather than divided and $10.49$ proved a popular, but erroneous, answer.

This question was generally well answered with much correct working seen in parts (a) and (b). The most popular incorrect answer in part (a) was $1920$ – candidates simply stating the number of defective items rather than the number of non-defective items. Unfortunately in part (c) many candidates multiplied by $0.8739$ rather than divided and $10.49$ proved a popular, but erroneous, answer.

This question was generally well answered with much correct working seen in parts (a) and (b). The most popular incorrect answer in part (a) was $1920$ – candidates simply stating the number of defective items rather than the number of non-defective items. Unfortunately in part (c) many candidates multiplied by $0.8739$ rather than divided and $10.49$ proved a popular, but erroneous, answer.