Chain rule in calculus
This proofs show that the derivative of a nested function is the derivative of the outer function multiplied by the derivative of the inner function.
This proofs show that the derivative of a nested function is the derivative of the outer function multiplied by the derivative of the inner function.
This proof shows that the derivative of a function with a coefficient is the coefficient times the derivative of that function.
This proofs shows that the derivative of a constant is always zero.
This proofs show the derivative of a^x is a^x * ln(a).
This proofs shows the derivative of a logarithmic function.
This proofs shows that the derivative of x^r is r * x^(r - 1).
This proof shows that the derivative of a product g*j is g'*j + g*j'.
This proof shows that the derivative for the quotient or fraction a/b is (a'b - ab') / b^2.
This proofs shows that the derivative of two functions is the derivative of the first function plus the derivative of the second function.
This proofs shows what the definition of the derivative is and how it came about
This proof shows what the derivative of cos(x) is.
This proof shows that the definition of e^x is e^x.
This proof shows that the derivative of ln(x) is 1/x.
This proof shows what the derivative of sin(x) is.
This proof shows what the derivative of tan(x) is.