Differentiate y = (2x + 1)°(x³ – x + 1)*. Solution: In this example we must use the Product Rule before using the Chain Rule: dy (2.x + 1) d (x³ – x + 1)* + (x³ – x + 1) · dx d (2x + 1) dx || dx d = (2x + 1) • 4(x³ – x + 1)³ (x³ – x + 1) dx
Differentiate y = (2x + 1)°(x³ – x + 1)*. Solution: In this example we must use the Product Rule before using the Chain Rule: dy (2.x + 1) d (x³ – x + 1)* + (x³ – x + 1) · dx d (2x + 1) dx || dx d = (2x + 1) • 4(x³ – x + 1)³ (x³ – x + 1) dx
Chapter7: Systems Of Equations And Inequalities
Section7.4: Partial Fractions
Problem 2SE: Can you explain why a partial fraction decomposition is unique? (Hint: Think about it as a system of...
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I don't understand how each step was obtained to get each value, could you please break down this example as to how each value was obtained because it's very confusing. I have attached the examples in screenshots.
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Step 1
Given:-
y =(2x+1)5(x3-x+1)4
To find:-
Derivative of y
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