Apply the sum/difference rule and constant multiple rule: $f'(x) = 6x + 5$.

Apply the constant rule: $f'(x) = 0$.

Apply the sum/difference rule and constant multiple rule: $f'(x) = 12x^2 - 2$.

Apply the sum rule, constant rule, and constant multiple rule: $f'(x) = 20x^3$.

Apply the difference rule and constant multiple rule: $f'(x) = 4x - 6$.

The derivative of a constant is always zero because a constant's value does not change.

When differentiating a sum of functions, you can differentiate each function separately and then add the results.

When differentiating a difference of functions, you can differentiate each function separately and then subtract the results.

A constant multiplying a function remains as a multiplier when you take the derivative of the function.

The instantaneous rate of change of a function.

A fixed value that does not change.

The derivative of a sum of functions is the sum of their derivatives.

The derivative of a difference of functions is the difference of their derivatives.

The derivative of a constant times a function is the constant times the derivative of the function.