Question

What is the integration of dt?

Answer 1

Answer:

dt. is an antiderivative of f(x), and therefore any antiderivative F(x) of f(x) is of the form. F(x) = G(x) + k.

Explanation:

may this will help you......

Answer 2

The integration of dt is (t+c).

• Let f(x) be a given function of x.
• If a function F(x) is found such that the differentiation of F(x) equals f(x), then F(x) is called the integral of f(x).
• It is written as,

        $\int\limits f(x) dx = F(x) + c$

• The symbol dx indicates that the integration is to be performed with respect to the variable x.
• The arbitrary constant 'c' is called the constant of integration.
• Integration of dt is written as,

        $\int\limits 1 dt = t+c$

• The integration of 1 is the variable with respect to which the integration is performed.