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How do you differentiate? - Answers

A bit of an intrody/dx is called the derivative of y with respect to x it can also be denoted by f ' (x)it is the rate of change of y with respect to xwhen differentiating use the following strategy;if y = xn then dy/dx = nx n-1if y = cxn (c is a constant) then dy/dx = cnx n-1so in words you drop the power of x by 1 and put the old power in frontexample x2 + 3x- 10 becomes 2x + 3 - 0 when differentiatedexample with fractions 1/3 x3 + 3/4 x8 becomes x2 + 6x7 when differentiated



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How do you differentiate? - Answers

https://math.answers.com/math-and-arithmetic/How_do_you_differentiate

A bit of an intrody/dx is called the derivative of y with respect to x it can also be denoted by f ' (x)it is the rate of change of y with respect to xwhen differentiating use the following strategy;if y = xn then dy/dx = nx n-1if y = cxn (c is a constant) then dy/dx = cnx n-1so in words you drop the power of x by 1 and put the old power in frontexample x2 + 3x- 10 becomes 2x + 3 - 0 when differentiatedexample with fractions 1/3 x3 + 3/4 x8 becomes x2 + 6x7 when differentiated



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https://math.answers.com/math-and-arithmetic/How_do_you_differentiate

How do you differentiate? - Answers

A bit of an intrody/dx is called the derivative of y with respect to x it can also be denoted by f ' (x)it is the rate of change of y with respect to xwhen differentiating use the following strategy;if y = xn then dy/dx = nx n-1if y = cxn (c is a constant) then dy/dx = cnx n-1so in words you drop the power of x by 1 and put the old power in frontexample x2 + 3x- 10 becomes 2x + 3 - 0 when differentiatedexample with fractions 1/3 x3 + 3/4 x8 becomes x2 + 6x7 when differentiated

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      A bit of an intrody/dx is called the derivative of y with respect to x it can also be denoted by f ' (x)it is the rate of change of y with respect to xwhen differentiating use the following strategy;if y = xn then dy/dx = nx n-1if y = cxn (c is a constant) then dy/dx = cnx n-1so in words you drop the power of x by 1 and put the old power in frontexample x2 + 3x- 10 becomes 2x + 3 - 0 when differentiatedexample with fractions 1/3 x3 + 3/4 x8 becomes x2 + 6x7 when differentiated

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