please SOLVE Q2 Below is an example of calculating an area with 2 types of integrals.First, choose one of the questions below and write a new function that you can plot by changing the numbers of the function given in thatquestion. Then calculate the area of the region between this function and the x-axis for the x interval you will define. Make sure your solutions arelegible, understandable and that you show calculations. Do not forget that the functions you have determined are sent to homework.1. Example Question: The area between two curves is asked. You can calculate the area between a parabola and a line that you can easily graph.Hint: You can find the intersection points by synchronizing the two functions.12y = 3x²9.y = 6x30,51,52. Example Question: At the side, the area between a 3rd order function and the x-axis and consisting of 3 parts is asked. By changing thecoefficients of the function in the example, you can write a 3rd degree function yourself and calculate the area of the 3-part region betweenit and the x-axis.(6; 60)f(x)=x' – 5x² + 4x(0,46; 0,88)14(2,87;-6,07)Hint: Finding the points where the axis intersects while drawing the graph will give an idea about the graph. You can also tell ifthe graph is below or above the x-axis by giving a value instead of x, and from the resulting y-value. Finally, if you modify thefunction to be factorisable, you can easily find the points where it crosses the axis.

Answered: Image /qna-images/answer/6a88ca4e-96f7-4b2b-8722-9120a8ba5ad7.jpg

2. Example Question: At the side, the area between a 3rd order function and the x-axis and consisting of 3 parts is asked. By changing the coefficients of the function in the example, you can write a 3rd degree function yourself and calculate the area of the 3-part region between it and the x-axis. [ (6; 60) f(x)=x' -5x' + 4x (0,46; 0,88) 6. Ai (2,87;-6,07) Hint: Finding the points where the axis intersects while drawing the graph will give an idea about the graph. You can also tell if the graph is below or above the x-axis by giving a value instead of x, and from the resulting y-value. Finally, if you modify the function to be factorisable, you can easily find the points where it crosses the axis.

2. Example Question: At the side, the area between a 3rd order function and the x-axis and consisting of 3 parts is asked. By changing the coefficients of the function in the example, you can write a 3rd degree function yourself and calculate the area of the 3-part region between it and the x-axis. [ (6; 60) f(x)=x' -5x' + 4x (0,46; 0,88) 6. Ai (2,87;-6,07) Hint: Finding the points where the axis intersects while drawing the graph will give an idea about the graph. You can also tell if the graph is below or above the x-axis by giving a value instead of x, and from the resulting y-value. Finally, if you modify the function to be factorisable, you can easily find the points where it crosses the axis.

College Algebra

10th Edition

ISBN:9781337282291

Author:Ron Larson

Publisher:Ron Larson

Chapter2: Functions And Their Graphs

Section2.3: Analyzing Graphs Of Functions

Problem 6ECP

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