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Problem 2. Find the area of the region bounded between he two by completing the following steps. MiaMingOrM diviA (a) Algebraically, determine the points where the graphs f(x) and g(x) intersect. (Hint: Set the two functions equal and solve for z, which will give you the z-coordinates of the points of intersection. You will then use each z-coordinate to determine the corresponding y coordinate.) Show all steps, and clearly state the conclusion. laups to sevisinide on alaolaldu The points of intersection are ads od logban dos (b) Include a careful sketch and shade the region of interest. Be sure to label each graph as well as the points of intersection. () (6) (c) The integral that represents the area of the region bounded between the two curves f(x) = r² and g(x)=x+2 is ods with heroral mont gilasinov ortosabcar soze odi odam 5 2 A dibiw 0 The area of the region bounded between the curves f(z) and g(z) is. -2 I (d) Find the area of the region bounded between the two curves by using the Fundamental The- orem of Calculus to evaluate the integral in (c). Include all steps, use proper notation, and clearly state the conclusion. bedami sana od gaibhe yd pilot 2 ods ban = 0) 0 moit y be testo ows out neurted A. res Josrs or oimassob off (0) una tesis to itil sdt stirs audT 1b) al bonot more amamei eufs to not g bast e owd ndi goowod square units.

Problem 2. Find the area of the region bounded between he two by completing the following steps. MiaMingOrM diviA (a) Algebraically, determine the points where the graphs f(x) and g(x) intersect. (Hint: Set the two functions equal and solve for z, which will give you the z-coordinates of the points of intersection. You will then use each z-coordinate to determine the corresponding y coordinate.) Show all steps, and clearly state the conclusion. laups to sevisinide on alaolaldu The points of intersection are ads od logban dos (b) Include a careful sketch and shade the region of interest. Be sure to label each graph as well as the points of intersection. () (6) (c) The integral that represents the area of the region bounded between the two curves f(x) = r² and g(x)=x+2 is ods with heroral mont gilasinov ortosabcar soze odi odam 5 2 A dibiw 0 The area of the region bounded between the curves f(z) and g(z) is. -2 I (d) Find the area of the region bounded between the two curves by using the Fundamental The- orem of Calculus to evaluate the integral in (c). Include all steps, use proper notation, and clearly state the conclusion. bedami sana od gaibhe yd pilot 2 ods ban = 0) 0 moit y be testo ows out neurted A. res Josrs or oimassob off (0) una tesis to itil sdt stirs audT 1b) al bonot more amamei eufs to not g bast e owd ndi goowod square units.

Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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w Toy Surde os estolar 08 evad viro flow neretai valvo Problem 2. Find the area of the region bounded between the two curves f(x) = x² and g(x) = x+2 MasqOM a divi by completing the following steps. (a) Algebraically, determine the points where the graphs f(x) and g(x) intersect. (Hint: Set the two functions equal and solve for z, which will give you the x-coordinates of the points of intersection. You will then use each z-coordinate to determine the corresponding y coordinate.) Show all steps, and clearly state the conclusion. vollot da gaidulqmoo yd Laups to alevisinidure s odal (3,0) evini od es sw dadi jon alsolidge od to antiobes oda od d The points of intersection areawolfot as A bus a lo amisg i tologbr (c) The integral that represents the area of the 80odowle region bounded between the two curves f(x)= x² and g(x) = x + 2 is (b) Include a careful sketch and shade the region of interest. Be sure to label each graph as well as the points of intersection. rx (d) (0) moli18' (a) A dabiw dos outrw 031 (0) cort xilasinov abnoxo fail digisda ad abour some pidi otamboos o A (*) eds bail 3 = 20 = moito bastesy na anamsiff si to tiatil sdt stir aodT a dodo= mort e bas teori o od nowred s916 di no sale, dass al (5) af ofgastoor das edi ona od month 1 The area of the region bounded between the curves f(x) and g(x) is 0 (d) Find the area of the region bounded between the two curves by using the Fundamental The- orem of Calculus to evaluate the integral in (c). Include all steps, use proper notation, and clearly state the conclusion. botami odd yd ald T and to ens gaibbe d gaiwollot owt sult neowted A s918 Jux od onimateb of (0) (b) at banol mure anamsi od to coa astiati Largstal stirish s as evd urvig mil square units.
Transcribed Image Text:w Toy Surde os estolar 08 evad viro flow neretai valvo Problem 2. Find the area of the region bounded between the two curves f(x) = x² and g(x) = x+2 MasqOM a divi by completing the following steps. (a) Algebraically, determine the points where the graphs f(x) and g(x) intersect. (Hint: Set the two functions equal and solve for z, which will give you the x-coordinates of the points of intersection. You will then use each z-coordinate to determine the corresponding y coordinate.) Show all steps, and clearly state the conclusion. vollot da gaidulqmoo yd Laups to alevisinidure s odal (3,0) evini od es sw dadi jon alsolidge od to antiobes oda od d The points of intersection areawolfot as A bus a lo amisg i tologbr (c) The integral that represents the area of the 80odowle region bounded between the two curves f(x)= x² and g(x) = x + 2 is (b) Include a careful sketch and shade the region of interest. Be sure to label each graph as well as the points of intersection. rx (d) (0) moli18' (a) A dabiw dos outrw 031 (0) cort xilasinov abnoxo fail digisda ad abour some pidi otamboos o A (*) eds bail 3 = 20 = moito bastesy na anamsiff si to tiatil sdt stir aodT a dodo= mort e bas teori o od nowred s916 di no sale, dass al (5) af ofgastoor das edi ona od month 1 The area of the region bounded between the curves f(x) and g(x) is 0 (d) Find the area of the region bounded between the two curves by using the Fundamental The- orem of Calculus to evaluate the integral in (c). Include all steps, use proper notation, and clearly state the conclusion. botami odd yd ald T and to ens gaibbe d gaiwollot owt sult neowted A s918 Jux od onimateb of (0) (b) at banol mure anamsi od to coa astiati Largstal stirish s as evd urvig mil square units.
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