Use numerical integration

Find the error between the approximate area  and the actual area of the region bounded by the functions and over the interval . The method used is Right-Hand Sum and the number of subintervals .

Find the number of subintervals that guarantee an error of less than or equal to between the approximate area, obtained by using Left-Hand Rule, and the actual area of the region bounded by the function , the line and the over the interval .

Find the error between the approximate area , obtained using Right-Hand Sum, and the actual area of the region bounded by the function , the line and the over the interval .

Find the number of subintervals that guarantee an error of less than or equal to between the approximate area, obtained by using Left-Hand Sum, and the actual area of the region bounded by the function , the line and the over the interval .

How many subintervals will gurantee an error of between the aproximate area and the actual area of the region bounded by the function , the line and the over the interval [0,1]? Use Left-Hand Rule.

Find the error between the approximate area , obtained using Right-Hand Sum, and the actual area of the region bounded by the function , the line and the over the interval .

Find the number of subintervals that will guarantee and error not more than or equal to between the approximate area, obtained using Left-Hand Sum, and the actual area of the region bounded by the function , the  and the over the interval .

Find the error between the approximate area , obtained by using Left-Hand Sum, and the actual area of the region bounded by the function , the and the over the interval .

Find the number of subintervals that will guarantee an error of less than or equal to 0.15 between the approximate area, using Right-Hand Sum, and the actual area of the region bounded by the function , the lines and and the .

Find the number of subintervals that will guarantee an error of  of the function over the interval using Midpoint Rule.

Find the error between the approximate area, obtained by using Trapezoidal Sum and , and the actual area of the region bounded by the function over the interval .

Find the number of subintervals, using Simpson's Rule, that will guarantee an error of not more than of the function over the interval .

Find the error between the approximate area, obtained by using Trapezoidal Sum and , and the actual area of the region bounded by the function  over the interval .

Find the number of subintervals, using Trapezoidal Rule, that will guarantee an error of 0.2 for the function over the interval .

Use Simpson's Rule to approximate the given integral with the specified value of . Round your answer to six decimal places.