The difference between the true value of an integral and the value given by the trapezoidal rule or Simpson's rule is known as the error. In numerical analysis, the error is studied to determine how large n must be forkwhere k is a constant thatthe error to be smaller than some specified amount. For both rules, the error is inversely proportional to a power of n, the number of subdivisions.. In other words, the error is roughlydepends on the function and the interval, andp is a power that depends only on the method used. With a little experimentation, you can find out what the power p is for the trapezoidal rule and for Simpson's rule.Complete parts a. through c. below....1a. Find the exact value ofdx.1x* dx = (Type an integer or a decimal.)

We have to find the exact value of given integral.

The difference between the true value of an integral and the value given by the trapezoidal rule or Simpson's rule is known as the error. In numerical analysis, the error is studied to determine how large n must be for subdivisions In other words, the error is roughly k where k is a constant that the error to be smaller than some specified amount. For both rules, the error is inversely proportional to a power of n, the number depends on the function and the interval, and p is a power that depends only on the method used. With a little experimentation, you can find out what the power p is for the trapezoidal rule and for Simpson's rule. Complete parts a. through c. below. a. Find the exact value of dx dx (Type an integer or a decimal.)