DISCUSSION QUESTION WILL FAN AND MEDAL When calculating the cost of a good or service, you often have to consider price markups and discounts. Consider these two statements regarding a discounted item: The list price of the item is 80 percent of the original price. The price of the item has been reduced by 80 percent. Write a pair of linear equations using variables of your choice to prove that these two statements are not equivalent. Explain how a calculation for change in percentage (increase or decrease) is different from a calculation that involves multiplying by percentages.
Why is the wording of percentage problems so important? Give examples to illustrate your point.
are they both part of the same question
yes they are
@xavier123
I have the discussion questions and dropboxes to do before she will close me out of this class even though I'm passing.
list price = 0.80 X original price sale price = 0.20 X original price the first one is a multiplication of the original price allowing it to increse in value. 100% - 80% (the reduction) = 20% so the second one shows a of the price leaving the value at 20% the wording is because if the were to reduce the price rater than multiply it they would not be making a profit i hope this is clear
@mrb.x
what would the equations be?
@iYuko
@anthony1914
are you still there
yes
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