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This really is my first exam.

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Application of the power rule for differentiation for a positive integer power.

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Given the function

\n

\\[f(x)=\\var{a}x^\\var{b}\\]

\n

find \\(f'(x)\\)

", "advice": "

In general, given \\(f(x)=ax^b\\) by the product rule \\(f'(x)=abx^b\\)

\n

In particular, given \\(f(x)=\\var{a}x^\\var{b}\\), it follows that \\[f'(x)=\\var{b}\\times\\var{a}x^\\var{b-1}=\\var{a*b}x^\\var{b-1}\\]

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This is my first question.

", "licence": "All rights reserved"}, "statement": "

Chris eats {num_apples} apples per day.

", "advice": "

Each day, Chris eats {num_apples} apples. There are 7 days in a week.

\n

To find the number of apples Chris eats each week, multiply {num_apples} by 7.

\n

Chris eats {7*num_apples} apples per week.

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The number of apples eaten per day.

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How many apples does Chris eat per week?

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