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Intro To Product Rule Quiz

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Intro to product rule

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Product rule is one of the derivative rules that helps us to find the derivative of a given function. However, the  function should be in the form of two differentiable functions. The rule of product follows the concept of derivatives and limits. The product rule formula is written as: D/Dx ( f(x)·g(x) ) = [g(x) × f'(x) + f(x) × g'(x)]To apply product rule in differentiation, simply note down the values of g (x) and f(x) and then use the product rule formula. 


 

You can share the ‘product rule’ quiz with your students to help them with derivatives and differentiation of a function.

Product rule is one of the derivative rules that helps us to find the derivative of a given function. However, the  function should be in the form of two differentiable functions. The rule of product follows the concept of derivatives and limits. The product rule formula is written as: D/Dx ( f(x)·g(x) ) = [g(x) × f'(x) + f(x) × g'(x)]To apply product rule in differentiation, simply note down the values of g (x) and f(x) and then use the product rule formula. 


 

You can share the ‘product rule’ quiz with your students to help them with derivatives and differentiation of a function.

Product rule is one of the derivative rules that helps us to find the derivative of a given function. However, the  function should be in the form of two differentiable functions. The rule of product follows the concept of derivatives and limits. The product rule formula is written as: 

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Grade 8
Exponents
8.EE.A.1

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What teachers are saying about BytelearnWhat teachers are saying

stephan.png
Stephen Abate
19-year math teacher
Carmel, CA
Any math teacher that I know would love to have access to ByteLearn.
jennifer.png
Jennifer Maschino
4-year math teacher
Summerville, SC
“I love that ByteLearn helps reduce a teacher’s workload and engages students through an interactive digital interface.”
rodolpho.png
Rodolpho Loureiro
Dean, math program manager, principal
Miami, FL
“ByteLearn provides instant, customized feedback for students—a game-changer to the educational landscape.”