Easy Calculus QuestionI will rate and like, thank you for your work! The area trapped by a linear function on an interval [a,b] has the shape of a right trapezoid. An example of this kind of shape is shownhere. The two parallel sides are labeled by L1, L2.().L1+L2The area for the trapezoid is the average of the parallel lengths, times the width. That is: A =· W .2Consider a different linear function, h (x) = 6 + 2x , on [1,5]. Use the trapezoid approach to find the trapped area.First, sketch h (x) = 6 + 2x, on [1,5].Then, find the area of the trapezoid formed by h (x) on [1,5].

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The area trapped by a linear function on an interval [a,b] has the shape of a right trapezoid. An example of this kind of shape is shown here. The two parallel sides are labeled by L1, L2. () . L+L2 The area for the trapezoid is the average of the parallel lengths, times the width. That is: A = • w . Consider a different linear function, h (x) = 6+ 2x , on [1,5]. Use the trapezoid approach to find the trapped area. First, sketch h (x) = 6 + 2x, on [1,5]. Then, find the area of the trapezoid formed by h (x) on [1,5].