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From users who are members of Transition to university :
Chris Graham  said  Ready to use  2 years, 12 months ago 
Stanislav Duris  said  Needs to be tested  3 years ago 
Christian LawsonPerfect  said  Has some problems  3 years ago 
Bradley Bush  said  Has some problems  3 years ago 
Vicky Hall  said  Has some problems  3 years ago 
History
Chris Graham 2 years, 12 months ago
Gave some feedback: Ready to use
Chris Graham 2 years, 12 months ago
I have shortened and tidied the advice. Looks good.
Stanislav Duris 3 years ago
Published this.Stanislav Duris 3 years ago
Saved a checkpoint:
I hope this question is ready to use now. If not, I don't think I can provide any helpful comments for the person who picks it up, but I think (or hope) it would only need very slight adjustments.
Stanislav Duris 3 years ago
Gave some feedback: Needs to be tested
Stanislav Duris 3 years ago
I've changed the percentages to be multiples of 5 and adjusted the advice.
I believe the line in the advice about not rouding can be correct. This is because in case the third decimal place of the calculated discount is 5 and all the following decimal places are zeros (so it would be xxx.xx5), we would round up and therefore subtract this rounded up value. However, the shop would technically round this down as they calculate the price by simply multiplying the original price by the percentage and they would round up there, cause they would also get 5 as the third decimal place and the rest would be zeros. So rounding the discount results in an error of 1 penny in some casesThis happened on occasions with previous percentages but seems not to happen anymore with multiples of 5 so I removed that line.
Christian LawsonPerfect 3 years ago
Gave some feedback: Has some problems
Christian LawsonPerfect 3 years ago
Saved a checkpoint:
I don't think anyone in the history of shopping has had a voucher for a 12% discount. Pick multiples of 5%.
The line in the advice about not rounding until the end is incorrect  in this instance you can round off the discount before subtracting it from the original price. If you were subtracting two discounts, or performing a further calculation with the discounted price, you might encounter problems.
"This does not make sense in the real world" needs to be more precise  something like "The shop would round this discount to the nearest penny" would do.
I don't think I agree with "Method 1 is a bit simpler and more appropriate to use."  simplicity is in the eye of the beholder! Just briefly describe each method instead: "the first method involves working out the discounted price as a percentage of the original, while the second method calculates the value of the discount and subtracts that from the listed price."
Stanislav Duris 3 years ago
Thank you. A warning message was a good suggestion so i've included it now.
Stanislav Duris 3 years ago
Gave some feedback: Needs to be tested
Bradley Bush 3 years ago
Gave some feedback: Has some problems
Bradley Bush 3 years ago
Very good, straight forward question so only a few minor ideas:
 I know you've said it in the advice but you probably should specify that you want rounding to 2 decimal places (or the nearest penny) particularly because sometimes shops will round up the cost of an item etc.
 If you were able to, a warning message that explains the figure needs to be rounded to 2.d.p might be really useful for cases where students have put the full length answer in.
 On the rounding note, in the advice, it would probably be useful to have the full nonrounded answer then have a extra step where the figure is rounded to 2.d.p.
 I think that it is very thorough that you've included both methods of finding the solution using both fractionas and decimals aswell, so well done for that.
Really good question overall
Stanislav Duris 3 years ago
Gave some feedback: Needs to be tested
Stanislav Duris 3 years ago
Merged Calculate a student discountI am separating the original question into multiple smaller questions.
Vicky Hall 3 years ago
Gave some feedback: Has some problems
Vicky Hall 3 years ago
Sorry, the final sentences are meant to read:
To find $25$% we can multiply by $0.25$. To increase something by $10$%, we can multiply by $1.1$.
Vicky Hall 3 years ago
Parts b) and d) are testing subtraction rather than percentages so remove these parts. If you wanted to bulk out questions you could combine the ideas in parts a), c) and d) into a single question. Some questions giving the new price after the percentage change and asking students to calculate the old price would be good here to demonstrate that it matters which number you take the percentage of (this often confuses students). It would also be a good idea to have students calculate the percentage change bewteen two prices.
In the advice, I would include mulipliers as one of your possible methods for calculating percentages. For example, to find $25%$ we can mulitply by $0.25$. To increase something by $10%$, we can multiply by $1.1$.
Stanislav Duris 3 years, 1 month ago
Gave some feedback: Needs to be tested
Stanislav Duris 3 years, 1 month ago
Created this.Name  Status  Author  Last Modified  

Calculate a student discount  Ready to use  Stanislav Duris  20/11/2019 14:33  
Stanislav's copy of Calculate decreasing and increasing costs using percentages needs to be tested  Should not be used  Stanislav Duris  22/06/2017 14:27  
Calculate a student discount  Should not be used  Stanislav Duris  22/06/2017 16:19  
Calculate the original price before a decrease  Ready to use  Stanislav Duris  20/11/2019 14:34  
Consumer Arithmetic  Calculate the original price before a decrease  draft  Paul Hancock  24/07/2018 02:53 
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