## Tuesday, December 3, 2013

### Derivative - Algebraic Functions, Powers, 3

Category: Differential Calculus

"Published in Newark, California, USA"

Find y' for

Solution

Consider the given equation above

Since the given equation is a simple quadratic equation, then we can use the derivative by power formula as follows

## Monday, December 2, 2013

### Derivative - Algebraic Functions, Powers, 2

Category: Differential Calculus, Algebra

"Published in Newark, California, USA"

Find y' for

Solution:

Consider the given equation above

Since the given equation is a product of two binomials, then we have to get the derivative of the given equation using the derivative by product formula as follows

## Sunday, December 1, 2013

### Derivative - Algebraic Functions, Powers

Category: Differential Calculus, Algebra

"Published in Newark, California, USA"

Find y' for

Solution:

Consider the given equation above

There are two ways in getting the derivative of the given equation. First, you can get the product of two functions first by applying the distributive property of multiplication over addition and then apply the derivative by power formula. Let's get the derivative of the given equation as follows

You can also get the derivative of the given equation by product formula as follows

Note: The derivative of any constant is always equal to zero.