Find the area under the curve

Calculate the approximate area bounded by the function , the and the by using Right-Hand Sum. Divide the interval into four equal subintervals.

Find the approximate area of the region bounded by , the and the . Use Left-Hand Sum and divide the interval into five equal subintervals.

Calculate the approximate area bounded by the curve , the line , the and the . Use Trapezoidal Sum and divide the interval into three equal subintervals.

Calculate the approximate area bounded by the function , the line and the . Use Right-Hand Rule and divide the interval into two equal subintervals.

Find the approximate area bounded by the curve , the line  and the . Use Midpoint Sum and divide the interval into four equal subintervals.

Find the approximate area bounded by the function , the line and the . Use Trapezoidal Method and divide the interval into three equal subintervals.

Find the approximate area bounded by the function , the line and the . Use Left-Hand Sum and divide the interval into two equal subintervals.

Find the approximate area bounded by the function , the line and the . Use Midpoint Sum and divide the interval into four equal subintervals.

Find the approximate area bounded by the function , the line and the . Use Right-Hand Sum and divide the interval into four equal subintervals.

Find the approximate area bounded by the curve , the line , the and the . Use Midpoint Sum and divide the interval into four equal subintervals.

Calculate the approximate area in the first quadrant bounded by the function , the line and the . Use Right-Hand Sum and divide the interval into two equal subintervals.

Find the approximate area in the first quadrant bounded by the function , the line and the . Use Trapezoidal Sum and divide the interval into four equal subintervals.

Find the approximate area in the first quadrant bounded by the curves and . Use Right-Hand Sum and divide the interval into four equal subintervals.

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

Calculate the approximate area bounded of the region by the function , the lines and and the . Use Left-Hand Sum and divide the interval into three equal subintervals.