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Published byMoris Oswald Shelton Modified over 6 years ago
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The Number e L.O. All pupils recognise what e is
All pupils can confidently work with exponential functions
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Some of the questions last lesson featured a number, e.
Starter: Some of the questions last lesson featured a number, e. What is this number?
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The Number e L.O. All pupils recognise what e is
All pupils can confidently work with exponential functions
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Assuming 1 Euro is invested for 1 year, complete the table below:
Main 1: what e is When you invest money it earns interest using the formula π¨=πͺ (π+ π π ) ππ Where A=final amount, C=Capital, r=rate if interest, n=number of payments per year, t=number of years Assuming 1 Euro is invested for 1 year, complete the table below: Compounding Calculation Final Amount Yearly ( ) 1 2 Half-Yearly ( ) 2 2.25 Quarterly Monthly Weekly Daily Hourly Every Minute Every Second
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Main 1: what e is So e is a number: β¦.. It is also known as Eulerβs number (he was a very famous Mathematician).
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Sketch its exponential graph (use a table of values)
Main 1: what e is So e is a number: β¦.. Sketch its exponential graph (use a table of values)
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The Number e L.O. All pupils recognise what e is
All pupils can confidently work with exponential functions
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Why do we use it more than other bases in exponential functions?
Main 2: work with exponential functions Research the number e. Why is it so important? Why do we use it more than other bases in exponential functions?
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The Number e L.O. All pupils recognise what e is
All pupils can confidently work with exponential functions
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Share what you have found
Plenary: Share what you have found
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The Number e L.O. All pupils recognise what e is
All pupils can confidently work with exponential functions
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