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Percentage Changes Programme Outline
00.00-00.42Katie and Ben visit the high street to see what the sales have to offer. They find that percentages are used to express discounts, and set off on a 'discount dash' to see who can scoop the best bargain. Each has £75 and half an hour to choose at least three items, with the aim of making the greatest saving on their purchases. 00.42-02.45Ben and Katie dash round the shops, stopping to highlight some of their finds. Katie shows how to estimate a 15% discount in her head. 02.45-04.38Time to compare purchases. Each item they have bought shows the original price, the percentage discount and the sale price. Katie is confirmed as the 'bargain bagger', saving £45 compared with Ben's £40. 04.38-06.08While Katie goes for some more 'retail therapy', Ben shows how to calculate Katie's total saving as a percentage of the original price. He introduces the formula: (percentage change) = (change) / (original) x 100% Katie points out that exam questions cover percentage increase as well, and that they are not always about prices and shopping. 06.08-09.06The 'Tick or Trash' sequence features the calculation of a percentage increase. Ben's error leads to further discussion of the percentage-change formula. 09.06-11.08In a supermarket, offers like '3 for the price of 2' are described using percentages. The manager explains the types of offers that are typically seen (including the favourite BOGOF - 'Buy One, Get One Free'). We see how to use the percentage-change formula to compare two deals. 11.08-11.53Ben and Katie set off to find as many 'extra free' deals as they can. 11.53-13.14Katie explains how you can work out how much more of a product you are getting for your money. Taking a packet of biscuits as an example, she works out the size of the normal packet and hence the number of free biscuits in the special-offer pack. Ben poses a similar question with a bottle of shampoo. 13.14-endKatie discovers Ben trying to load the checkout with the extra free items - and takes charge! Ben concludes that 'You don't get nothing for free these days!'
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